METHOD FOR DETERMINING RATIO OF MEASUREMENT OBJECT SUBSTANCE TO COMPARISON OBJECT SUBSTANCE, PROGRAM, STORAGE MEDIUM, AND DEVICE

Abstract

Provided is a method for determining the ratio of a measurement object substance to a comparison object substance using a measuring reagent for the measurement object substance. The method makes it possible to easily determine, from an absorbance measured value, the ratio of the measurement object substance to the comparison object substance, using a single calibration curve (multiplexed calibration curve) which is not dependent on the concentration of the comparison object substance.

Claims

1. A method for determining a ratio of a measurement object substance to a comparison object substance using a measuring reagent for the measurement object substance, the method comprising, in a process for determining, at each concentration of the comparison object substance, a concentration factor such that a plurality of calibration curves, which are obtained by determining an absorbance change amount of each dilution series of the measurement object substance due to the progress of a reaction between the dilution series of the measurement object substance having different concentrations of the comparison object substance and the measuring reagent, converge into a single calibration curve:
a step of obtaining a ratio (%) of the measurement object substance to the comparison object substance=[X]/(concentration factorconcentration of comparison object substance)(1); and a step of determining a regression equation expressing a relationship between the concentration factor for each concentration of the comparison object substance and the concentration of the comparison object substance.

2. The method according to claim 1, wherein the step of determining the absorbance change amount comprises: a step of determining a change amount of an increase or decrease in absorbance at a characteristic single wavelength due to the progress of a reaction caused by a specimen including the measurement object substance and the measuring reagent; or a step of determining a change amount in an increase or decrease in absorbance at characteristic two wavelengths due to the progress of a reaction caused by the specimen including the measurement object substance and the measuring reagent, the change amount being a difference or ratio between a first absorbance at a first wavelength at which the absorbance increases or decreases and a second absorbance at a second wavelength at which the absorbance increases or decreases.

3. The method according to claim 2, wherein: the measuring reagent is a measuring reagent utilizing any of an immunoassay including an agglutination method and an agglutination inhibition method, or an enzymatic method, the method for determining the ratio comprising a step of determining the ratio of the measurement object substance to the comparison object substance from the expression (1); a regression equation of the concentration factor optimized for each concentration of the comparison object substance and the concentration of the comparison object substance; and an absorbance change amount obtained by measuring a specimen including the measurement object substance using the measuring reagent.

4. (canceled)

5. A non-transitory computer-readable recording medium that records a program executed by a computer to perform the method of claim 1.

6. A device for determining a ratio of a measurement object substance to a comparison object substance using a measuring reagent for the measurement object substance, the device comprising: a control unit for performing the method according to claim 1; and an absorbance measurement unit, wherein the control unit and the absorbance measurement unit are integrally or separately provided.

7. A device comprising a control unit incorporating the program recorded in the non-transitory computer-readable recording medium according to claim 5.

8. A device comprising a control unit for loading the program recorded in the non-transitory computer-readable recording medium according to claim 5.

9. A device comprising a control unit incorporating a regression equation obtained by performing the method according to claim 1.

10. A device comprising a control unit for loading a regression equation obtained by performing the method according to claim 1.

Description

BRIEF DESCRIPTION OF DRAWINGS

[0035] FIGS. 1A(a) through 1A(d) illustrate an example of the process from immunoreaction to absorbance measurement.

[0036] FIG. 1B schematically illustrates a technique for measuring the ratio of HbA1c to the total Hb according to a first embodiment of the present invention.

[0037] FIG. 1C is a functional block diagram of a configuration example of a measurement device for measuring the ratio of HbA1c to the total Hb.

[0038] FIG. 2 illustrates an example of the results of measuring, using a spectrophotometer, the absorption spectrum of a gold colloid agglutination due to an antigen-antibody reaction, where the horizontal axis shows wavelength and the vertical axis shows absorbance, the example showing an analysis result (measurement result) per amount of time elapsed.

[0039] FIG. 3 is a diagram obtained on the basis of the data of FIG. 2, illustrating the dependency of the ratio of absorbance at the wavelength of 525 nm and absorbance at the wavelength of 630 nm on the time elapsed from a reaction start time (time=0).

[0040] FIG. 4 illustrates the relationship between a total Hb concentration y and an absorbance x.

[0041] FIG. 5 is a graph plotting, when a measurement was made using specimens in which the total Hb concentration was 0.5, 0.75, 1.0, 1.5, 2.0, and 2.5 mg/mL and the ratio of HbA1c to the total Hb was 3.7 to 15.3%, the ratio of HbA1c to the total Hb and the absorbance change (change amount ) at the wavelength of 525 nm, five minutes after the start of a reaction.

[0042] FIG. 6 is a diagram in which the horizontal axis shows the total Hb concentrationthe ratio of HbA1c to the total Hb=[x.sub.1].

[0043] FIG. 7A is a diagram in which a concentration factor (Factor) is set such that the Factor becomes 1.00 when the total Hb concentration is 1.5 mg/mL, increases as the total Hb concentration decreases, and decreases as the total Hb concentration increases.

[0044] FIG. 7B is a diagram indicating the regression curve of FIG. 7A after the concentration factor (Factor) has been optimized for each total Hb concentration.

[0045] FIG. 8 shows the relationship, determined using the concentration factor shown in FIG. 7B, between [x.sub.2] and absorbance change (change amount ).

[0046] FIG. 9 shows a calibration curve by which the relationship between absorbance change and [x.sub.2] is uniformly determined on the basis of FIG. 8 so as to be not dependent on the total Hb concentration.

[0047] FIG. 10 is a flowchart illustrating an example of processing according to the present embodiment.

[0048] FIG. 11A is a diagram continuing from FIG. 10.

[0049] FIG. 11B is a flowchart continuing from FIG. 11A and summarizing a measured value calculation procedure.

[0050] FIG. 12 is a flowchart illustrating an example of the processing in step S7 of FIG. 11A for determining the concentration factor (Factor).

[0051] FIG. 13 is a flowchart illustrating an example of the processing in step S7-4 of FIG. 12 for determining the concentration factor (Factor).

[0052] FIG. 14 is a graph plotting, when a measurement was made using specimens in which the total Hb concentration was 0.5, 0.75, 1.0, 1.5, 2.0, and 2.5 mg/mL, and the ratio of HbA1c to the total Hb was 3.7 to 15.3%, the ratio of HbA1c to the total Hb and the ratio of absorbance at the wavelength of 525 nm and absorbance at the wavelength of 630 nm, i.e., the absorbance ratio (Ratio), five minutes after the start of a reaction.

[0053] FIG. 15 is a diagram in which the horizontal axis shows the total Hb concentrationthe ratio of HbA1c to the total Hb=[x.sub.1].

[0054] FIG. 16A is a diagram in which the concentration factor (Factor) is set such that the Factor becomes 1.00 when the total Hb concentration is 1.5 mg/mL, increases as the total Hb concentration decreases, and decreases as the total Hb concentration increases.

[0055] FIG. 16B shows a regression curve of FIG. 16A after the concentration factor (Factor) has been optimized for each total Hb concentration.

[0056] FIG. 17 shows the relationship, determined using the concentration factor (Factor) shown in FIG. 16B, between [x.sub.2] and the absorbance ratio (Ratio).

[0057] FIG. 18 shows a calibration curve obtained by exchanging the vertical axis and the horizontal axis of FIG. 17.

[0058] FIG. 19 is a graph according to a third embodiment of the present invention plotting, when a measurement was made using specimens in which the total Hb concentration was 1.0, 2.0, and 2.5 mg/mL and the ratio of HbA1c to the total Hb was 5.7 to 15.3%, the ratio of HbA1c to the total Hb and the absorbance change (change amount ) at the wavelength of 525 nm, five minutes after the start of a reaction, where the substance for measurement having different concentrations had three types of dilution series.

[0059] FIG. 20 is a diagram in which the horizontal axis shows the total Hb concentrationthe ratio of HbA1c to the total Hb=[x.sub.1].

[0060] FIG. 21A is a diagram in which the concentration factor (Factor) is set such that the Factor becomes 1.00 when the Hb concentration is 2.0 mg/mL, increases as the total Hb concentration decreases, and decreases as the total Hb concentration increases.

[0061] FIG. 21B shows a regression curve of FIG. 21A after the concentration factor (Factor) has been optimized for each total Hb concentration.

[0062] FIG. 22 shows the relationship, determined using the concentration factor of FIG. 21B, between [x.sub.2] and the absorbance change (change amount ).

[0063] FIG. 23 shows a calibration curve by which the relationship between the absorbance change and [x.sub.2] is uniformly determined on the basis of FIG. 22 so as to be not dependent on the total Hb concentration.

DESCRIPTION OF EMBODIMENTS

[0064] The immunoassay refers to a method which utilizes an antigen-antibody reaction and of which the principle of detection may be an agglutination method or an agglutination inhibition method. The method may employ a carrier for carrying an antibody or an antigen. The antibody may be a monoclonal antibody or a polyclonal antibody. The carrier may be made of artificial carrier material or natural material that are generally used, including latex, gold colloid, and gelatin particles. In the case of the agglutination method, the absorbance change is such that an agglutination reaction occurs in the presence of a measurement object substance, resulting in an increase in absorbance. In the case of the agglutination inhibition method, an agglutination reaction is inhibited in the presence of a measurement object substance, whereby an increase in absorbance is suppressed. The ratio and degree of absorbance change may vary depending on the amount of the measurement object substance in the reaction system. Accordingly, in the present invention, an increase or decrease in absorbance due to a reaction utilizing the immunoassay can be utilized as the absorbance change amount.

[0065] The enzymatic method refers to the utilization of an enzyme and a color reagent to measure the measurement object, where a reaction is detected by measuring an absorbance specific to colored derivative which results from an enzyme reaction. The enzyme may include enzymes (such as proteinase, fructosyl peptide oxidase, and peroxidase) that are conventionally used during measurements for determining the ratio of HbA1c or glycoalbumin to the total hemoglobin or the total albumin. As a peroxidase substrate, any of generally used color reagents (such as 4-AA, DMA, OPD, ADOS, and TBHBA) may be used.

[0066] The absorbance change amount refers to an absorbance measured value at an absorption wavelength specific to a reaction caused in the case of the immunoassay or the enzymatic method utilized for measuring the measurement object. The absorbance change amount may be a change amount at a single wavelength (A value), or may be a difference between two wavelengths (main wavelength and sub-wavelength) or a ratio thereof (absorbance ratio of a main wavelength as the numerator and a sub-wavelength as the denominator; hereafter referred to as absorbance ratio or Ratio). An advantage of utilizing two wavelengths is that the influence of a drift phenomenon in the absorbance analysis device due to a voltage change on the absorbance measured value can be avoided.

[0067] The comparison object substance refers to a group of substances including the measurement object. For example, the comparison object substance refers to Hb with respect to HbA1c, albumin with respect to glycoalbumin, and, with respect to a specific type of isozyme, all isozymes for which the same catalyst reaction is performed.

[0068] The method for measuring the concentration of the comparison object substance may be a method which utilizes an absorbance change due to a reaction for measuring the comparison object substance. Examples include in the case of Hb, a method which utilizes the measured value of absorbance unique to Hb (such as absorption wavelengths in the vicinity of 420 to 430 nm, 540 nm, and 570 nm); a method which utilizes the absorbance change amount due to a reaction by the immunoassay (such as agglutination method or agglutination inhibition method); and a method by which Hb is completely oxidized or reduced by means of processing using a surfactant, sodium azide, cyanide or the like, and then the measured value of unique absorbance in the oxidized or reduced state is utilized. In the case of albumin, as in the case of Hb, in addition to the method using the immunoassay, a classic method of utilizing the measured value of absorbance (colored derivative-specific absorption wavelength) using a die-binding method (which may be called a protein error method). The die-binding method is a method which utilizes a reaction in which, for example, bromcresol purple, bromcresol green, or a pH indicator develops color due to the presence of the protein irrespective of a pH change.

[0069] When there are two types of dilution series of the measurement object substance having different concentrations of the comparison object substance, the regression equation of the concentration factor can only become a straight line connecting two points, and the accuracy will become low. Conversely, if the number of types is increased, the accuracy of the regression equation of the concentration factor obtained by the present invention will increase. In this case, however, the labor required for the work to determine the absorbance change amount will increase and be impractical. Accordingly, in order to implement the present invention, at least three types, and more preferably at least five types, of dilution series of the measurement object substance having different concentrations of the comparison object substance may be prepared.

[0070] The concentration of the comparison object substance and the dilution series of the measurement object substance may be set for respective measurement ranges depending on the measurement object, or on the measurement system utilizing the immunoassay or the enzymatic method.

[0071] The inventors took intensive research and developed the present invention through the following procedure.

[0072] First, at different concentrations of the comparison object substance, a dilution series of the measurement object substance was prepared, and the absorbance change amount due to a reaction utilizing the immunoassay or enzymatic method was determined with respect to each dilution series.

[0073] Then, a calibration curve was created by plotting the dilution series of the measurement object substance obtained by measurement at each concentration of the comparison object substance on the x-axis, and the absorbance change amount on the y-axis. For example, in the case of the immunoagglutination method, the calibration curve becomes a sigmoid curve with an upper-right slope at each concentration of the comparison object substance. In this case, however, the calibration curve each independently exists merely as an individual calibration curve indicating the relationship between the dilution series of the measurement object substance and absorbance at each concentration of the comparison object substance, and do not enable the understanding of the relationship between the calibration curves.

[0074] Thus, a function was adopted in which the x-axis showed [x1]=the product of the concentration of the comparison object substance and the ratio of the measurement object substance to the comparison object substance, and the y-axis showed the absorbance change amount of the measurement object substance. In this way, it was learned that the relationship between the absolute amount of the measurement object substance and the absorbance change amount is clarified regardless of the concentration of the comparison object substance, and that a plurality of calibration curves, which in FIG. 5 each separately exist, exhibit the tendency to converge into a single calibration curve. That is, it was discovered that a first calibration curve having reduced dependency on the concentration of the comparison object substance can be obtained.

[0075] In other words, with respect to the calibration curve for each concentration of the comparison object substance, when the factor was set to an arbitrary integer, such as one, each calibration curve showed the tendency to converge into a single calibration curve.

[0076] This further led to the determination of a factor (hereafter referred to as a concentration factor (Factor) which was optimized with respect to the calibration curve for each concentration of the comparison object substance in such a way as to cause the calibration curves for each concentration of the comparison object substance to converge into a single calibration curve. Then, a function was adopted in which the x-axis was [x2]=the product of the concentration of the comparison object substance, the ratio of the measurement object substance to the comparison object substance, and the concentration factor determined for each concentration of the comparison object substance, and in which the y-axis showed the absorbance change amount. As a result, the plurality of calibration curves for each concentration of the comparison object substance converged into a single calibration curve. That is, it was discovered that it is possible to obtain a second calibration curve (multiplexed calibration curve) of which the dependency on the concentration of the comparison object substance was smaller than that of the first calibration curve.

[0077] Further, when the concentration factor for each concentration of the comparison object substance was plotted on the y-axis, and the concentration of the comparison object substance was plotted on the x-axis, it became possible to express the plots using a regression equation. By using the regression equation, it also became possible to determine a concentration factor (at total hemoglobin concentration) between plots having no actual measured values.

[0078] In addition, [x2] is the absorbance change amount [X]. The absorbance change amount [X] can be expressed by the relational expression [X]=(concentration of comparison object substance)(ratio of measurement object substance to comparison object substance)(concentration factor determined for each concentration of the comparison object substance). Accordingly, the relational expression can be further expressed by the following expression.

The ratio (%) of the measurement object substance to the comparison object substance=[X]/(concentration factorconcentration of comparison object substance)(1)

[0079] Thus, the ratio of the measurement object substance to the comparison object substance can be directly determined by obtaining the concentration of the comparison object substance, using the regression equation of the concentration factor determined in accordance with the present invention and expression (1), and measuring the absorbance change amount of the measurement object substance.

[0080] In the following, several embodiments of the present invention will be described with reference to the drawings. It should be noted, however, that the present invention is not limited to the specific examples described in the embodiments.

[0081] Further, the total Hb concentration, HbA1c, the absorbance change (change amount ), and the absorbance ratio (Ratio) are described as specific examples, and they respectively correspond to the broader concepts of concentration of comparison object substance, measurement object substance, and absorbance change amount. That is, the terms used in the following descriptions (including the drawings) are not intended to limit the present invention.

First Embodiment

[0082] FIG. 1A illustrates an example of the process from immunoreaction to absorbance measurement. Referring to FIG. 1A(a), in a state in which an antibody is bound to a carrier, when an antigen as a sample is added, an antigen-antibody reaction is generated, as illustrated in FIG. 1A(b). As illustrated in FIG. 1A(c), in a state in which an immunoagglutination reaction is present, absorbance measurement is performed as illustrated in FIG. 1A(d). By utilizing such general antigen-antibody reaction and absorbance measurement, the HbA1c concentration can be similarly determined. While in the illustrated example, the carrier carries two types of antibody for reaction with one type of antigen, the antigen and the antibody may be reversed.

[0083] In the following, a method for determining the ratio of HbA1c to the total Hb will be described.

[0084] FIG. 1B schematically illustrates a technique for measuring the HbA1c concentration according to the first embodiment of the present invention. FIG. 1C is a functional block diagram of a configuration example of a device for measuring the HbA1c concentration.

[0085] In an exemplary implementation, as a reagent for determining the ratio of HbA1c to the total Hb, it is possible to use an HbA1c measurement reagent based on an agglutination reaction using gold colloids carrying an anti-HbA1c antibody and an anti-HbA0 antibody.

[0086] As illustrated in FIG. 1B, in the agglutination reaction using the gold colloids, a specimen 1 (blood) including HbA1c and an HbA1c measurement reagent 2 for generating a gold colloid agglutination reaction due to the anti-HbA1c antibody and the anti-HbA0 antibody are mixed to react with each other. The HbA1c measurement reagent 2 includes a gold colloid 3 carrying the anti-HbA1c antibody and a gold colloid 5 carrying the anti-HbA0 antibody. Using the specimen 1 and the HbA1c measurement reagent 2, generation of an aggregate 7 due to an antigen-antibody reaction with the HbA1c in the specimen 1 can be detected by an optical technique, for example.

[0087] It is known that gold colloids develop color by surface plasmon resonance of colloid particles, and that the color tone is changed by a change in particle size. This is utilized in the agglutination reaction using gold colloids to make it possible to observe and measure the generation of the aggregate 7 as a color tone change in a reaction solution (change from red to blue and finally to gold), i.e., as a temporal change in absorption spectrum.

[0088] As illustrated in FIG. 1C by way of example, an HbA1c concentration measurement device according to the present embodiment includes a light emitting unit 11, a reaction cell 15, a light reception unit 21, and a control unit 23 which controls the light emitting unit 11 and the light reception unit 21. A specimen 1 is irradiated with light emitted from the light emitting unit 11, and transmitted light is received by the light reception unit 21. On the basis of the relationship between light emission and light reception which are controlled by the control unit 23, the optical characteristics of the specimen 1 can be evaluated. In the present example, the light emitting unit 11 is provided with two LEDs 11a, 11b having different emission wavelengths. While spectrographic analysis is performed with reference to FIG. 2 and thereafter, it is preferable to use a simple device such as illustrated in FIG. 1C as an actual device.

[0089] The control unit 23 includes a first processing unit 23a (see FIG. 11B, for example) and a second processing unit 23b (see FIG. 12, for example). In a process for determining a concentration factor for each concentration of the comparison object substance in such a way that a plurality of calibration curves, which are obtained by determining the absorbance change amount of each dilution series of the measurement object substance due to the progress of a reaction between the dilution series of the measurement object substance, having different concentrations of the comparison object substance, and the measuring reagent, converge into a single calibration curve, the first processing unit 23a obtains the ratio (%) of the measurement object substance to the comparison object substance=[X]/(concentration factorconcentration of comparison object substance)(1); and the second processing unit 23b determines a regression equation representing the relationship between the concentration factor for each concentration of the comparison object substance and the concentration of the comparison object substance.

[0090] The details of the processing by the first processing unit 23a and the second processing unit 23b will be described later.

[0091] The measurement device may be any device capable of performing absorbance measurement (spectrographic analysis device), and the light source is not limited to an LED or to any specific two wavelengths.

[0092] FIG. 2 illustrates an example of the results of measuring, using a spectrophotometer, the absorption spectrum of an antibody-carrying gold colloid agglutination reaction. The horizontal axis shows wavelength, and the vertical axis shows absorbance. FIG. 2 shows analysis results (measurement results) per amount of time elapsed.

[0093] As illustrated in FIG. 2, a decrease in absorbance was observed around the wavelength of 525 nm and an increase in absorbance was observed around 630 nm of the light with which a sample reacted using a specimen and a reagent was irradiated. The absorbance change is due to a gold colloid agglutination reaction, and the absorbance indicates the degree of agglutination.

[0094] The wavelength of around 525 nm is not a limitation and may include wavelengths in a wavelength range in which the absorbance decreases in the course of a temporal change in gold colloid agglutination reaction. The wavelength of around 630 nm is not a limitation and may include wavelengths in a wavelength range in which the absorbance increases in the course of the temporal change in gold colloid agglutination reaction.

[0095] Accordingly, on the basis of the absorbance change (at least one of decrease and increase), the amount of HbA1c can be determined. It should be noted, however, that when the change amount (absolute value) of the temporal change in absorbance is very small, a signal may be amplified using an amplifier and the like, so that the temporal change in absorbance can be accurately determined. Alternatively, a method which utilizes two wavelengths may be contemplated.

[0096] For example, FIG. 3 is a diagram obtained based on the data of FIG. 2. The diagram indicates the dependency, on the time elapsed from the reaction start time (time=0), of the ratio of absorbance at the wavelength of 525 nm and absorbance at the wavelength of 630 nm, or absorbance 525 nm/absorbance 630 nm (hereafter referred to as absorbance ratio (Ratio)). As illustrated in FIG. 3, it is seen that the temporal decrease in absorbance (ratio of decrease in absorbance ratio (Ratio)) depends on the HbA1c concentration.

[0097] In this case, too, the wavelength of around 525 nm is not a limitation and may include wavelengths in a wavelength range in which the absorbance decreases in the course of the temporal change in gold colloid agglutination reaction. The wavelength of around 630 nm is not a limitation and may include wavelengths in a wavelength range in which the absorbance increases in the course of the temporal change in gold colloid agglutination reaction.

[0098] From FIG. 3, the temporal change in absorbance ratio (Ratio) can be noticeably observed. Accordingly, it can be understood that it is possible, using the absorbance ratio (Ratio), to easily measure the ratio of HbA1c, i.e., the measurement object, to the total Hb.

[0099] The ratio of HbA1c as the measurement object to the total Hb is defined by the ratio of a stable -chain monoglycated Hb (Hb in which a single molecule of glucose is stably bound to a -chain of Hb) to the total Hb included in red blood cells. Accordingly, in order to calculate the ratio of HbA1c to the total Hb, it is also necessary to calculate the total Hb concentration as the denominator.

[0100] Thus, a technique for measuring the ratio of HbA1c to the total Hb by taking the above into consideration will be described.

(Measurement of Total Hb Concentration after Hemolytic Dilution)

[0101] FIG. 10 is a flowchart illustrating an example of processing according to the present embodiment.

[0102] First, as specimen pretreatment, whole blood is lysed (process of causing red blood cells to collapse and to cause Hb to elute outside the blood cell) (step S1).

[0103] Then, a calibration curve for measuring the total Hb concentration is created as follows.

[0104] Calibrators that have been serially diluted using a pretreatment reagent used for hemolysis as a diluent, and that have known Hb concentrations (final concentration 0.5 to 2.5 mg/mL) are measured when absorbance at the wavelength of 405 nm is measured (step S2). The absorbance at (around) the absorption wavelength of 405 nm characteristic of Hb is on the horizontal axis, and the known total Hb concentrations are on the vertical axis.

[0105] FIG. 4 illustrates the relationship between the total Hb concentration (on the vertical axis (y)) and the absorbance (on the horizontal axis (x)). From this correlation diagram, it is possible to determine a calibration curve for measuring the total Hb concentration.

[0106] The calibration curve expressed by the following expression and illustrated in FIG. 4 is determined (step S3). In the present example, the calibration curve is a cubic regression line.

y=201.67x.sup.3+47.65x.sup.2+15.059x0.3409, R.sup.2=0.99732)

[0107] With the calibration curve, it is possible to determine the total Hb concentration (step S4).

(Quantitative Measurement of HbA1c)

[0108] The total Hb concentration can be measured through simple absorbance measurement. However, HbA1c quantitative measurement by an antigen-antibody reaction is performed in a quantitative balance between antigen and antibody. Further, as noted above, the concentration of HbA1c (i.e., the absolute amount of HbA1c in the measurement reaction system) also varies depending on the total Hb concentration, which is a variable value.

[0109] Thus, a measurement was made as follows, using specimens in which the total Hb concentration was 0.5, 0.75, 1.0, 1.5, 2.0, and 2.5 mg/mL, and in which the ratio of HbA1c to the total Hb was 3.7 to 15.3%.

[0110] FIG. 5 is a graph plotting the ratio of HbA1c to the total Hb and the absorbance change (change amount ) at the wavelength of 525 nm, five minutes after the start of a reaction. As illustrated in FIG. 5, between the ratio of HbA1c to the total Hb and the absorbance change, dependency on the absolute amount of HbA1c in the measurement reaction system is recognized. It is seen that, as the absorbance change is dependent on the absolute amount of HbA1c in the measurement reaction system, different absorbance changes are exhibited depending on the total Hb concentration even at the same ratio of HbA1c to the total Hb.

[0111] In FIG. 5, the horizontal axis shows the ratio of HbA1c to the total Hb. As shown in FIG. 5, the absorbance change (change amount ) with respect to the ratio of HbA1c to the total Hb is substantially proportional to the total Hb concentration in a predetermined HbA1c range (on the order of 6% to 12% in the figure).

[0112] From FIG. 5, the ratio of HbA1c to the total Hb is determined (FIG. 10, step S5).

[0113] As described above, in the present embodiment, it is possible, on the basis of the calibration curves shown in FIG. 5 which are dependent on the total Hb concentration, to determine the ratio of HbA1c depending on the absorbance change (change amount ) to the total Hb.

[0114] As the calibration curves, it is also possible to use the calibration curves shown in FIG. 14, which will be described later.

Second Embodiment

[0115] A second embodiment of the present invention will be described.

[0116] In the first embodiment, as illustrated in FIG. 5, it is necessary to set the calibration curves in an exhaustive manner for each total Hb concentration, and the processing for determining the HbA1c concentration becomes cumbersome.

[0117] In the following, a processing method that is performed in place of step S5 of the first embodiment in order to solve the above problem will be described.

[0118] In the present embodiment, a scheme based on an absorbance change (change amount ), such as a temporal change in absorbance at the wavelength of 525 nm (see FIG. 2), will be described.

[0119] As described with reference to the first embodiment, FIG. 5 is a graph plotting the HbA1c concentration and the absorbance change (change amount ) at the wavelength of 525 nm five minutes after the start of a reaction. As illustrated in FIG. 5, a relationship in which the absorbance change is dependent on the ratio of HbA1c to the total Hb is seen. It is seen that, as the absorbance change (change amount ) is dependent on the HbA1c concentration (the absolute amount of HbA1c in the measurement reaction system), different absorbance changes are exhibited depending on the total Hb concentration even at the same ratio of HbA1c.

[0120] FIG. 11A is a diagram continuing from FIG. 10.

[0121] In FIG. 5, the horizontal axis shows the ratio of HbA1c to the total Hb. It is seen from FIG. 5 that the absorbance change (change amount ) with respect to the ratio of HbA1c to the total Hb is substantially proportional to the total Hb concentration.

[0122] In FIG. 5, the relationship between the absorbance change (change amount ) and the ratio of HbA1c is greatly dependent on the total Hb concentration. However, it has been learned that, as illustrated in FIG. 6, when the horizontal axis is the total Hb concentrationthe ratio of HbA1c to the total Hb=[x.sub.1], the absorbance change (change amount ) and [x.sub.1] exhibit the tendency to converge into a single relationship. The [x.sub.1] is the total Hb concentrationthe ratio of HbA1c to the total Hb, and may be considered a first HbA1c concentration in which the total Hb concentration is taken into consideration.

[0123] It should be noted, however, that, as illustrated in FIG. 6, in a range of [x.sub.1] in which the absorbance change (change amount ) is large, the influence of the total Hb concentration dependency is seen and the convergence is not very good. Thus, in order to improve the convergence of FIG. 6, i.e., in order that the relationship between the absorbance change (change amount ) and [x.sub.1] has high correlation without depending on the total Hb concentration, a correction factor (concentration factor (Factor)) dependent on the total Hb concentration is employed.

[0124] Herein, as illustrated in FIG. 7A by way of example, the concentration factor (Factor) is set such that the Factor becomes 1.00 when the total Hb concentration is 1.50 mg/mL, increases as the total Hb concentration decreases, and decreases as the total Hb concentration increases (step S6).

[0125] With reference to FIG. 6, the horizontal axis is [x.sub.2]=the total Hb concentrationFactorthe ratio of HbA1c to the total Hb=concentration factor (Factor)[x.sub.1]. Then, the concentration factor (Factor) is determined for each total Hb concentration so that the relationships between the absorbance change (change amount ) and [x.sub.2] converge into a single relationship (step S7).

[0126] Then, as illustrated in FIG. 7B, it becomes possible to determine a concentration factor (Factor) that substantially monotonically decreases with respect to the Hb concentration.

[0127] FIG. 7B shows a regression curve of the total Hb concentration y and the concentration factor z. The regression curve can be expressed by the following regression equation. In this example, the regression equation is a cubic regression equation.

y=0.1892z.sup.3+1.014z.sup.22.0729z+2.492,R.sup.2=0.9792(3)

[0128] With this regression equation, it is possible to determine, from a total Hb concentration, the concentration factor at the total Hb concentration.

[0129] FIG. 8 shows the relationship, determined using the concentration factor (Factor) shown in FIG. 7B, between [x.sub.2] and the absorbance change (change amount ). As illustrated in FIG. 8, it is possible to determine, in the entire range of [x.sub.2], the relationship between [x.sub.2] and the absorbance change (change amount ) that is not dependent on the total Hb concentration.

[0130] The [x.sub.2] is the total Hb concentrationthe ratio of HbA1c to the total Hbthe concentration factor (Factor), and may be considered the ratio of a second HbA1c to the total Hb in which the total Hb concentration and the concentration factor therefor are taken into consideration.

[0131] When the x-axis and the y-axis of FIG. 8 are exchanged, it becomes possible to determine, as illustrated in FIG. 9, the relationship between the absorbance change (change amount ) and [x.sub.2] uniformly without being dependent on the total Hb concentration (step S8).

[0132] That is, using the calibration curve shown in FIG. 9, it becomes possible to determine the ratio of HbA1c to the total Hb according to the expression (4) below, through simpler than conventional processing. Thus, [x.sub.2] is the absorbance change amount [X].

[00001]$\begin{array}{cc}\left[\mathrm{Expression}.Math..Math.1\right]& \\ \mathrm{HbA}.Math..Math.1.Math.c\left(\%\right)=\frac{\left[X\right]}{\mathrm{Factor}\mathrm{Total}.Math..Math.\mathrm{Hb}.Math..Math.\mathrm{Concentration}}& \left(4\right)\end{array}$

[0133] As described above, according to the present embodiment, it is possible to easily determine the HbA1c concentration using a single calibration curve.

[0134] The concentration factor (Factor) is dependent on the reagent. Accordingly, when a reagent from a different lot is used, it is preferable to newly determine the relationship of FIG. 7B.

[0135] FIG. 12 and FIG. 13 are flowcharts illustrating an example of the processing in S7 of FIG. 11A for determining the concentration factor (Factor).

[0136] First, in step S7-1, absorbance is measured with respect to a dilution series (diluted samples) of HbA1c for each of different total Hb concentrations.

[0137] In step S7-2, with respect to all dilution series, an absorbance change (change amount ) or an absorbance ratio (Ratio), which will be described later with reference to the third embodiment, is determined from the measured absorbance as the absorbance change.

[0138] In step S7-3, all of the concentration factors (Factor) for the different total Hb concentrations are fixed at arbitrary integers, and R.sup.2 of [x.sub.2] and the absorbance change amount, or the absorbance ratio (Ratio), is determined.

[0139] In step S7-4, the concentration factor (Factor) is optimized for each of different total Hb concentrations.

[0140] The procedure for optimization will be described with reference to FIG. 13 by way of example.

[0141] In step S7-5, an n-order regression equation for the total Hb concentration and the concentration factor (Factor) is created. The corresponding figure is FIG. 7B, for example.

[0142] Referring to FIG. 13, the processing in step S7-4 for optimizing the concentration factor (Factor) for each of different total Hb concentrations will be described.

[0143] In FIG. 13, the first round where n=1 is as follows.

[0144] Step S21-1: The concentration factors (Factor) for the respective concentrations other than the total Hb concentration of the optimization object are fixed to arbitrary integers, and a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined at the total Hb concentration of the optimization object.

[0145] Step S21-2: Using the concentration factor (Factor) determined in step S21-1 at the concentration considered the optimization object, and with the concentration factors (Factor) at the respective remaining concentrations, except for a concentration newly considered an optimization object, fixed to the arbitrary integers used in step S21-1, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined at the total Hb concentration of the optimization object.

[0146] Step S21-3: Using the Factors determined in steps S21-1, 21-2 at the respective concentrations that were considered the optimization objects, and with the Factors at the respective remaining concentrations, except for a concentration that is newly considered an optimization object, fixed to the arbitrary integers used in step S21-1, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined at the total Hb concentration of the optimization object.

[0147] Step S21-4 and thereafter: With respect to the remaining concentrations, using the concentration factor (Factor) obtained in the previous step, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined successively and similarly at each concentration. In the second round and thereafter, i.e., when n2, the following processing is performed.

[0148] Step S22-1: Using, as the concentration factor (Factor) at the respective concentrations other than the total Hb concentration of the optimization object, the respective concentration factors (Factor) determined in the previous round, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined at the total Hb concentration of the optimization object.

[0149] Step S22-2: Using the concentration factor (Factor) determined in step S22-1 at the concentration considered the optimization object, and using, as the concentration factors (Factor) at the respective remaining concentrations except for a concentration that is newly considered an optimization object, the respective concentration factors (Factor) determined in the previous round, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined at the total Hb concentration of the optimization object.

[0150] Step S22-3: Using the concentration factor (Factor) determined at the respective concentrations that were considered the object in step S22-1 and step S22-2, and using, as the respective concentration factors (Factor) at the respective concentrations except for a concentration that is newly considered an optimization object, the concentration factors (Factor) at the respective concentrations determined in the previous round, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined at the total Hb concentration of the optimization object.

[0151] Step S22-4 and thereafter: With respect to the remaining concentrations, using the concentration factor (Factor) obtained in the previous step, a concentration factor (Factor) that maximizes R.sup.2 of [x] and the absorbance change (change amount ) or the absorbance ratio (Ratio) is determined successively and similarly at each concentration.

[0152] The processing from step S22-1 to step S22-4 is repeated.

[0153] In step S23, as the final step, if the concentration factor (Factor) at each total Hb concentration becomes the same value as that of the previous round, the Factor optimization processing ends.

[0154] As described above, the optimization processing for the concentration factor (Factor) is performed for each of different total Hb concentrations, whereby it becomes possible to determine the relationship in which the concentration factor (Factor) is dependent on the Hb concentration, as illustrated in FIG. 7B. A scheme other than the optimization schemes illustrated in FIGS. 12 and 13 may be utilized provided that the scheme involves processing by which the concentration factor (Factor) can be optimized for each of different total Hb concentrations.

[0155] In the following, the measured value calculation procedure is summarized.

[0156] FIG. 11B continues from FIG. 11A and is a flowchart summarizing the measured value calculation procedure.

[0157] 1) The total Hb concentration is measured (calibration curve: absorbance 405 nm vs total Hb concentration) (step S11).

[0158] 2) The absorbance change amount (in the present embodiment, an absorbance change (change amount )) due to a gold colloid agglutination reaction in the sample including HbA1c is measured (step S12).

[0159] 3) The Factor is calculated from the total Hb concentration obtained in 1) (step S11) and the regression equation (3) expressing the relationship between the total Hb concentration and the concentration factor (calibration curve: total Hb concentration vs Factor) (step S13).

[0160] 4) The relevant values are substituted into the expression (4), and the ratio of HbA1c to the total Hb is calculated (step S14).

[0161] In this way, according to the present embodiment, it is possible to easily determine, using a single calibration curve (multiplexed calibration curve) that is not dependent on the total Hb concentration, the ratio of HbA1c to the total Hb from the absorbance measured value.

[0162] As described above, the ratio of HbA1c to the total Hb vs the absorbance change amount exhibits an independent curve for each total Hb concentration. However, according to the present embodiment, when the total Hb concentration-dependent factor (Factor) is set, the absorbance change amount vs [X] converges into a single curve, irrespective of the total Hb concentration. Accordingly, it becomes possible to measure the ratio of HbA1c to the total Hb without creating a number of calibration curves for each total Hb concentration in an exhaustive manner.

Third Embodiment

[0163] A third embodiment of the present invention will be described.

[0164] In the present embodiment, the calibration curve for determining the HbA1c concentration is determined using, as an indicator of absorbance change, an absorbance ratio (absorbance 525 nm/absorbance 630 nm) that is a variable.

[0165] FIG. 14 is a graph plotting, when a measurement was made using specimens in which the total Hb concentration was 0.5, 0.75, 1.0, 1.5, 2.0, and 2.5 mg/mL and the ratio of HbA1c to the total Hb was 3.7 to 15.3%, the ratio of HbA1c to the total Hb, and the ratio of absorbance at the wavelength of 525 nm and absorbance at the wavelength of 630 nm, i.e., the absorbance ratio (Ratio), five minutes after the start of a reaction.

[0166] In FIG. 14, the horizontal axis shows the ratio of HbA1c to the total Hb. As shown in FIG. 14, the absorbance ratio (Ratio) with respect to the ratio of HbA1c to the total Hb is substantially inversely proportional to the total Hb concentration.

[0167] Thus, as shown in FIG. 15, the horizontal axis is made the total Hb concentrationthe ratio of HbA1c to the total Hb=[x.sub.1]. In this way, it has been learned that, while in FIG. 5 the relationship between the absorbance ratio (Ratio) and the ratio of HbA1c to the total Hb is greatly dependent on the total Hb concentration, the absorbance ratio (Ratio) and [x.sub.1] exhibit the tendency to converge into a single relationship. The [x.sub.1] is the total Hb concentrationthe ratio of HbA1c to the total Hb, and may be considered the first ratio of a HbA1c to the total Hb in which the total Hb concentration is taken into consideration.

[0168] It should be noted, however, that, as illustrated in FIG. 15, in a [x.sub.1] range in which the change in the absorbance ratio (Ratio) is large, the influence of the total Hb concentration dependency is seen and the convergence is not very good. Thus, in order to improve the convergence of FIG. 15, i.e., in order that the relationship between the absorbance ratio (Ratio) and [x.sub.1] has high correlation without depending on the total Hb concentration, a correction factor (concentration factor (Factor)) dependent on the total Hb concentration is employed, similarly to the second embodiment.

[0169] Herein, as illustrated in FIG. 16A by way of example, the concentration factor (Factor) is set such that the Factor becomes 1.00 when the total Hb concentration is 1.50 mg/mL, increases as the total Hb concentration decreases, and decreases as the total Hb concentration increases (FIG. 11A, step S6).

[0170] Then, with reference to FIG. 15, the horizontal axis is made [x.sub.2]=total Hb concentrationFactorthe ratio of HbA1c to the total Hb=concentration factor (Factor)[x.sub.1]. Then, the concentration factor (Factor) is determined such that the relationship between the absorbance ratio (Ratio) and [x.sub.2] converges into a single relationship (FIG. 11A, step S7).

[0171] Accordingly, as illustrated in FIG. 16B, the concentration factor (Factor) that monotonically decreases with respect to the Hb concentration can be determined.

[0172] FIG. 16B shows a regression curve of the total Hb concentration y and the concentration factor z. The regression curve can be expressed by the following regression equation, which in this example is a cubic regression equation.

y=0.0871z.sup.3+0.5819z.sup.21.508z+2.2185,R.sup.2=0.9984(5)

[0173] With this regression equation, it is possible to determine, from a total Hb concentration, the concentration factor at the total Hb concentration.

[0174] FIG. 17 shows the relationship, determined using the concentration factor (Factor) shown in FIG. 16B, between [x.sub.2] and the absorbance ratio (Ratio). As illustrated in FIG. 17, it is possible to determine, in the entire range of [x.sub.2], the relationship between [x.sub.2] and the absorbance ratio (Ratio) that is not dependent on the total Hb concentration.

[0175] The [x.sub.2] is the total Hb concentrationthe ratio of HbA1c to the total Hbconcentration factor (Factor), and may be considered the second ratio of a HbA1c to the total Hb in which the total Hb concentration and the concentration factor therefor are taken into consideration.

[0176] When the x-axis and the y-axis of FIG. 17 are exchanged, it becomes possible to determine, as illustrated in FIG. 18, the relationship between the absorbance ratio (Ratio) and [x.sub.2] uniformly without being dependent on the total Hb concentration (FIG. 11A, step S8).

[0177] That is, using the calibration curve shown in FIG. 18, it is possible to determine the HbA1c concentration according to an expression (6) below through simpler than conventional processing. The [x.sub.2] is namely the absorbance change amount [X].

[00002]$\begin{array}{cc}\left[\mathrm{Expression}.Math..Math.2\right]& \\ \mathrm{HbA}.Math..Math.1.Math.c\left(\%\right)=\frac{\left[X\right]}{\mathrm{Factor}\mathrm{Total}.Math..Math.\mathrm{Hb}.Math..Math.\mathrm{Concentration}}& \left(6\right)\end{array}$

[0178] In the present embodiment, the absorbance ratio (Ratio) that is an absorbance change amount is used as a parameter. Accordingly, even when the absorbance change amount is small, it is possible to create the calibration curve by increasing the change amount. It is also possible to accurately measure the ratio of HbA1c to the total Hb.

[0179] 1) The total Hb concentration is measured (calibration curve: absorbance 405 nm vs total Hb concentration) (FIG. 11B, step S11).

[0180] 2) The absorbance ratio (Ratio) is measured as the absorbance change amount due to a gold colloid agglutination reaction in a sample including HbA1c (FIG. 11B, step S12).

[0181] 3) The Factor is calculated from the total Hb concentration obtained in 1) (FIG. 11B, step S11) and the regression equation (5) expressing the relationship between the total Hb concentration and the concentration factor (calibration curve: total Hb concentration vs Factor) (FIG. 11B, step S13).

[0182] 4) The relevant values are substituted into the expression (6), and the ratio of HbA1c to the total Hb is calculated (FIG. 11B, step S14).

[0183] In this way, according to the present embodiment, using a single calibration curve (multiplexed calibration curve) that is not dependent on the total Hb concentration, it becomes possible to easily determine the ratio of HbA1c to the total Hb from the absorbance measured value.

[0184] As described above, the ratio of HbA1c to the total Hb vs the absorbance change amount exhibits an independent curve for each total Hb concentration. However, according to the present embodiment, when the total Hb concentration-dependent factor (Factor) is set, the absorbance change amount vs [X] converges into a single curve irrespective of the total Hb concentration. Accordingly, it becomes possible to measure the ratio of HbA1c to the total Hb without creating a number of calibration curves for each total Hb concentration in an exhaustive manner.

Fourth Embodiment

[0185] Similarly to the second embodiment, in the fourth embodiment of the present invention, a scheme will be described which is based on the absorbance change (change amount ), such as a temporal change in absorbance at the wavelength of 525 nm (see FIG. 2). The example includes three types of dilution series of the substances for measurement having different concentrations.

[0186] FIG. 19 is a graph plotting, when a measurement was made using specimens in which the total Hb concentration was 1.0, 2.0, and 2.5 mg/mL and the ratio of HbA1c to the total Hb was 5.7 to 15.3%, the ratio of HbA1c to the total Hb and the absorbance change (change amount ) at the wavelength of 525 nm, five minutes after the start of a reaction.

[0187] In FIG. 19, the horizontal axis shows the ratio of HbA1c to the total Hb. It is seen from FIG. 19 that the absorbance change (change amount ) with respect to the ratio of HbA1c to the total Hb is substantially proportional to the total Hb concentration.

[0188] Thus, the horizontal axis is made the total Hb concentrationthe ratio of HbA1c to the total Hb=[x.sub.1], as shown in FIG. 20. In this way, it has been learned that, while the relationship between the absorbance change (change amount ) and the ratio of HbA1c to the total Hb is greatly dependent on the total Hb concentration in FIG. 19, the absorbance change (change amount ) and [x.sub.1] exhibit the tendency to converge into a single relationship. The [x.sub.1] is the total Hb concentrationthe ratio of HbA1c to the total Hb, and may be considered the first ratio of a HbA1c to the total Hb in which the total Hb concentration is taken into consideration.

[0189] It should be noted, however, that, as illustrated in FIG. 20, in a [x.sub.1] range in which the absorbance change (change amount ) is large, the influence of the total Hb concentration dependency is seen and the convergence is not very good. Thus, in order to improve the convergence of FIG. 20, i.e., in order that the relationship between the absorbance change (change amount ) and [x1] has high correlation without depending on the total Hb concentration, a correction factor (concentration factor (Factor)) dependent on the total Hb concentration is employed, similarly to the second and third embodiments.

[0190] Herein, as illustrated in FIG. 21A by way of example, the concentration factor (Factor) is set such that the Factor becomes 1.00 when the total Hb concentration is 2.00 mg/mL, increases as the total Hb concentration decreases, and decreases as the total Hb concentration increases (FIG. 11A, step S6).

[0191] With reference to FIG. 20, the horizontal axis is made [x.sub.2]=the total Hb concentrationFactorthe ratio of HbA1c to the total Hb=the concentration factor (Factor)[x.sub.1]. Then, the concentration factor (Factor) is determined such that the relationship between the absorbance change (change amount ) and [x.sub.2] converges into a single relationship (FIG. 11A, step S7).

[0192] In this way, as illustrated in FIG. 21B, a concentration factor (Factor) which monotonically decreases with respect to the Hb concentration can be determined.

[0193] FIG. 21B shows a regression curve of the total Hb concentration y and concentration factor z. The regression curve can be expressed by the following regression equation. In this example, the regression equation is a second-order regression equation.

y=0.18z.sup.20.93z+2.18, R.sup.2=1(7)

[0194] With this regression equation, it is possible to determine, from a total Hb concentration, the concentration factor at the total Hb concentration.

[0195] FIG. 22 shows the relationship, determined using the concentration factor (Factor) of FIG. 21B, between [x.sub.2] and the absorbance change (change amount ). As illustrated in FIG. 22, it is possible to determine, in the entire range of [x.sub.2], the relationship between [x.sub.2] and the absorbance change (change amount ) that is not dependent on the total Hb concentration.

[0196] The [x.sub.2] is the total Hb concentrationthe ratio of HbA1c to the total Hbthe concentration factor (Factor), and may be considered the second ratio of a HbA1c to the total Hb in which the total Hb concentration and the concentration factor therefor are taken into consideration.

[0197] When the x-axis and the y-axis in FIG. 22 are exchanged, as illustrated in FIG. 23, it becomes possible to determine the relationship between the absorbance change (change amount ) and [x.sub.2] uniformly without being dependent on the total Hb concentration (FIG. 11A, step S8).

[0198] That is, using the calibration curve shown in FIG. 22, it is possible to determine the HbA1c concentration according to an expression (8) below through simpler than conventional processing. The [x.sub.2] is namely the absorbance change (change amount ) [X].

[00003]$\begin{array}{cc}\left[\mathrm{Expression}.Math..Math.3\right]& \\ \mathrm{HbA}.Math..Math.1.Math.c\left(\%\right)=\frac{\left[X\right]}{\mathrm{Factor}\mathrm{Total}.Math..Math.\mathrm{Hb}.Math..Math.\mathrm{Concentration}}& \left(8\right)\end{array}$

[0199] In this way, according to the present embodiment, using a single calibration curve (multiplexed calibration curve) that is determined using three types of dilution series of the substances for measurement having different concentrations and that is not dependent on the total Hb concentration, it is possible to easily determine the ratio of HbA1c to the total Hb from the absorbance measured value.

[0200] 1) The total Hb concentration is measured (calibration curve: absorbance 405 nm vs total Hb concentration) (FIG. 11B, step S11).

[0201] 2) The absorbance change amount (in the present embodiment, the absorbance change (change amount )) due to a gold colloid agglutination reaction in a sample including HbA1c is measured (FIG. 11B, step S12).

[0202] 3) The Factor is calculated from the total Hb concentration obtained in 1) (FIG. 11B, step S11), and the regression equation (7) expressing the relationship between the total Hb concentration and the concentration factor (calibration curve: total Hb concentration vs Factor) (FIG. 11B, step S13).

[0203] 4) The relevant values are substituted into the expression (8), and the ratio of HbA1c to the total Hb is calculated (FIG. 11B, step S14).

[0204] As described above, the ratio of HbA1c to the total Hb vs the absorbance change amount exhibits an independent curve for each total Hb concentration. However, according to the present embodiment, when the total Hb concentration-dependent factor (Factor) is set, the absorbance change amount vs [X] converges into a single curve irrespective of the total Hb concentration. Accordingly, it becomes possible to measure the ratio of HbA1c to the total Hb without creating a number of calibration curves for each total Hb concentration in an exhaustive manner.

[0205] Processing and controls may be implemented by means of software processing using a central processing unit (CPU) or a graphics processing unit (GPU), or by means of hardware processing using an application specific integrated circuit (ASIC) or a field programmable gate array (FPGA).

[0206] In the foregoing embodiments, the configurations and the like illustrated in the attached drawings are not limitations and may be modified, as appropriate, within the range in which the effects of the present invention can be exerted. The embodiments may be modified, as appropriate, and implemented without departing from the scope of the objective of the present invention.

[0207] The constituent elements of the present invention may be optionally selected, and an invention provided with selected configurations is also included in the present invention.

[0208] For example, an absorbance measurement unit and a control unit may comprise an integrated device or may comprise separate (independent) devices.

[0209] The control unit may incorporate a program for implementing a method for determining the ratio of a measurement object substance to a comparison object substance, or a regression equation obtained using the method for determining the ratio of a measurement object substance to a comparison object substance. The control unit may execute the program or the regression equation loaded from outside of a device.

[0210] For example, a portable examination terminal (examination device) including the light emitting unit 11, the reaction cell 15, and the light reception unit 21 shown in FIG. 1C may be formed separately from the control unit. A measured value obtained by means of the examination terminal may be sent, via a wired or wireless communication unit, not shown, to the control unit 23 provided at a management center and the like, and an examination result may be obtained on the management center side. Alternatively, the examination result may be returned to the examination terminal.

[0211] In this way, it becomes possible to perform examination of a specimen only using the examination terminal (examination device).

[0212] Information of a regression equation may vary from one production lot to another of a reagent contained in the measurement (assay) chip. Accordingly, the information of the regression equation obtained in advance using the method of the present invention may be stored in the measurement (assay) chip.

[0213] A program for achieving the functions described in the foregoing embodiments may be recorded in a computer-readable recording medium, and the program recorded in the recording medium may be loaded into a computer system and executed to perform the processing in various units. The computer system herein includes hardware, such as an OS and a peripheral device.

INDUSTRIAL APPLICABILITY

[0214] The present invention may be utilized as a method for determining the ratio of HbA1c, glycoalbumin, isozyme or the like to a comparison object substance.

REFERENCE SIGNS LIST

[0215] 1 Specimen [0216] 2 HbA1c measurement reagent [0217] 3 Anti-HbA1c antibody-sensitized gold colloid [0218] 5 Anti-HbA0 antibody-sensitized gold colloid [0219] 7 Aggregate [0220] 11 Light emitting unit [0221] 15 Reaction cell [0222] 21 Light reception unit [0223] 23 Control unit

[0224] All of the publications, patents, and patent applications cited in the present description are incorporated herein by reference.