"I thank Julio Antonio Gutiérrez Samanez (2020) whose consistent focus on the regularity of the periods prompted me to experiment further; Eric Scerri (2022) for his philosophical bent, and his advocacy of triads; Nagayasu Nawa for help with the 3D contour map; Gavin Jared Bala, Charles Meeker, and Chris Marks, for their feedback on drafts of this article; Mark Leach for his curation of the Internet Database of Periodic Tables, and his corrections; and John Marks for his questions and value-added “all-guns-blazing” series of critiques."
Abstract
I critique some grounds relied on by Scerri (2022) in support of the left step table as the most fundamental form of periodic table. My concerns, among others, have to do with: the determination of which triads are valid or “false”; the relevance of chemical properties; the premise of chemists as the owners of the periodic table; the late Henry Bent’s support for the left step table; and chemical periodicity versus philosophical regularity.
The subject of the critique is this article
If anybody would like to review my critique please ping me and I’ll send you a copy.
Congratulations René, thank you very much for citing my FOCH article (2020), and for considering me in the acknowledgments with such benevolence, your article will give much to comment on, because it addresses, with another perspective, the burning issue of the new form of the Periodic Table ; it is different from the IUPAC standard table and also from the LSPT, which Eric is defending lately with his new presentation of triads, which I think is nothing more than a way of expressing my proposal for binodes. In a certain way, your proposal 1, 1, 8, 8… is similar to mine. I was surprised to learn of DIM's ideas about spiral shapes and how those ideas have changed over time and into the future with my 3D spiral proposal.
Finally, I have seen that the table proposed by Kurunshki, with columns of alkali and alkaline earth metals in 7 and 8 levels, is very similar to your Yin Yang proposal, I consider that both are like bridges between the tables in controversy. But, the bottom line is to reveal the mathematical functions "dependent on something", as DIM wanted, which I believe is the principal quantum number "n".
Kurunshki, whom I met in St. Petersburg 2019, has an article about Romanov, a little-known Russian scientist, on whose chart he had drawn a spiral identical to mine, I don't know if he described it.
About Master Ymyanitov, I think he is unaware of my work, he is the only one who wrote about “dialectics” on these topics.
Receive a big hug from the Andes mountains, in Cusco Peru, at 3400 meters above sea level.
Julio
Felicitaciones René, muchas gracias por citar mi artículo de FOCH (2020), y por considerarme en los agradecimientos con tanta benevolencia, tu artículo dará mucho que comentar, porque enfrenta, con otra perspectiva, el tema candente de la nueva forma de la Tabla Periódica; es diferente a la tabla estándar IUPAC y también a la LSPT, que Eric está defendiendo últimamente con su novedosa presentación de las tríadas, que creo que no es otra cosa que una forma de expresar mi propuesta por bínodos. En cierta forma, tu propuesta 1, 1, 8, 8… no deja de asemejarse a la mía. Me sorprendió saber de las ideas de DIM sobre las formas espirales y cómo han cambiado esas ideas con el tiempo y en el futuro con mi propuesta espiral 3D. Finalmente, he visto que la tabla propuesta por Kurunshki, con columnas de los metales alcalinos y alcalino térreos en 7 y 8 niveles es muy parecida a tu propuesta Yin Yang, considero que ambas son como puentes entre las tablas en controversia. Pero, el fondo está en develar las funciones matemáticas “dependientes de algo”, como quería DIM, que yo creo que es el número cuántico principal “n”. Kurunshki, a quien conocí en San Petersburgo 2019, tiene un artículo sobre Romanov, un científico ruso, poco conocido, en cuya tabla había dibujado una espiral idéntica a la mía, no sé si la describió. Acerca del maestro Ymyanitov, creo que desconoce mi trabajo, él es el único que escribió sobre la “dialéctica” en estos temas. Reciba un gran abrazo desde las montañas de los Andes, en Cusco Perú, a 3400 msnm.
Julio
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René"This an interesting and valuable paper. I do not agree with the solution proposed, but it does make one think. It does so effectively. Hydrogen clearly belongs on the nonmetal side of the periodic table. A lot of work has gone into the historical literature on the place of hydrogen and related topics, so much that this is a hard paper to read. But the merits of this paper far outweigh its deficiencies (or rather excesses).
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I stumbled upon this pyramidal PT by Scholten (2005) and noticed it has H over He:
https://www.meta-synthesis.com/webbook/35_pt/pt_database.php?PT_id=347
René
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Very interesting, dear René, in fact the hydrogen is above the helium, but it is also above the other columns. As in Chancourtois, the highlight here is that the distribution of the pair of 8, 8 elements is perfect, from 5B to 12Mg and from 13Al to 20Ca. Not so, of the pair 18, 18, which must be done in two laps, adding 26, 27, 38 and 44, 45, 46, to the pyramidal regularity. Then, between 57La and 72Hf, 14 elements are "lost". Because 32, 32 elements must be distributed. Mr. Scholten did not know that the periods appear in pairs according to a "hateful" mathematical symmetry (I don't know if conventional or of nature itself), which is summarized in (2n^2, 2n^2) or (4n^ 2). Don't you think that it is more important, much more important, that the hydrogen is above the helium?
Kragh (1990, p. 290), writing in Dirac: A scientific biography, has this to say about Dirac’s view on beauty and elegance:
“It is one thing to boldly maintain belief in a theory in spite of some empirical counter-evidence, but it is another thing to stick obstinately to the theory and disregard any kind of conflicting experimental results. Neither Dirac nor other adherents of mathematical beauty would accept an extreme Cartesianism, divorced from any empirical considerations. Dirac’s advice, that one should disregard experimental results which are "ugly," was wisely but somewhat inconsequently supplemented with the proviso that "of course one must not be too obstinate over these matters" (Dirac M 1972, "Basic beliefs and fundamental research," unpublished talk, University of Miami.)."
Proponents of the importance of symmetry consistently overlook Dirac’s qualification to his view on symmetry.
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On 3 Dec 2023, at 04:11, johnmarks9 <johnm...@hotmail.com> wrote:Dear René,"Hydrogen is troublesome in any periodic table classification". No, it isn´t in, for example, Mendeleyev revisited (2021)
Type Electronegativity===============================H Nonmetal 2.2F Nonmetal 3.98Cl Nonmetal 3.16Mn Metal 1.55Br Nonmetal 2.96Tc Metal 1.9I Nonmetal 2.66Pm Metal 1.2Re Metal 1.9At Metal 2.2Np Metal 1.36
1. There is no rhyme or reason for the sequencing of nonmetals and metals;2. There is no scope for acknowledgement of the similarities of H to the alkali metals. At least in the conventional form in which H is above Li, there is a knight's move relationship between H and F; and3. While H over He can be referred to as "Hydrogen and the noble gases", MR has a group with H + four halogen nonmetals + three transition metals + one post-transition metal + one lanthanide + one actinide.
Your ´bridge´ argument is good, but you concede your basis is "looking for a higher order" of things. But what is the yardstick?
Period lengths are NOT arbitrary. Beginning from the beginning, they are 8, 8, 18, 18, 32, . . . and accord with chemistry.
"According to Stewart (2018):
The division of elements into periods is arbitrary; the Greek periodos means simply ‘coming around’. The sequence of elements is a continuum and there are different ways—at least six published—of cutting it up into repeating sections."
The argument from chemistry (Liptrot 1983) is good.
As I wrote on 5th May in this thread, the arguments used in the paper are largely subjective and not convincing as teaching aids nor as an interesting new perspective.
"The intention of this alternative periodic table layout is not to set aside quantum mechanical principles, but to provide a different perspective that may be useful for specific applications or educational purposes. Thus, in chemistry education and research, it is understood that the periodic table is a tool that can be adapted to fit the task at hand. The standard periodic table is just one of many possible ways to arrange the elements, and while it is the most common and widely useful, it is not the only valid way to understand or present the relationships between elements. Furthermore, chemistry has not been fully reduced to physics (Scerri 2020, pp. 275–276). While quantum mechanics provides a fundamental explanation for many chemical phenomena, chemistry as a discipline often deals with more complex systems and behaviours that are not easily reduced to simple physical principles. Therefore, different representations of the periodic table can coexist and be useful in various contexts, depending on which aspect of the behaviour of the elements is most relevant to the discussion at hand."
Since you agree with the reviewer that chemistry has not been reduced to physics, why publish another table seemingly trying to obfuscate the distinction? Wouldn´t simply acknowledging a PT for physics and a PT for chemistry be better? Especially pedagogically?
"Since the periodic table is, "the supreme example of a scientific system of classification” (Scerri 2010, p. 270),[1] the result is a classification that is more systematic, and pattern-like, and has better regularity; not on the basis of regularity for regularity’s sake but on the basis of looking for a (more orderly) order of things as the highest purpose of science.A similar regularisation occurred during the 1930s to the 1960s, when B-Al came to be relocated from group 3 over Sc, to group 13 over Ga (Parkes 1943, pp. 656, 675). This occurred despite trends in properties being smoother going down B-Al-Sc-Y-La (Greenwood & Earnshaw 2002, pp. 222–226
[1] Scerri (2012, p. 283): “Recall that the periodic table which has been the subject of a good part of the recent prediction-accommodation debate is not a theory, at least for the vast majority [italics added] of authors.”
Dear Colleagues, it's good to hear from you, I thought I had already been removed from the thread. Ha ha ..
René, was your article published in FOCH?
I see that we are still “in the swamp” arguing about the position of hydrogen and helium and the issue of “non-reduction of chemistry to physics.” John believes that PT for physicists and chemists should coexist and that it is a mistake to try to reconcile both, since each science has its particularities or preferences, I agree with that.
The PT of Chemicals has proven to be useful, with all the deficiencies that we find in it. For my part, I think that both chemistry and physics are sciences, to the extent that they can be explained with mathematics. That is, the “final reduction” must be carried out with mathematics. If this were so, then we would have to agree that the ordered list of elements or chemical species is a natural mathematical series, (Z). Like a tape measure.
The Peruvian chemist Baca Mendoza (1953) proposed the relationship as the first Genetic Law or Period Law: Z = k +[1(n)], where K is an initial constant equal to 1; n values of 0, 1, 2, 3, … then Z = 1, 2, 3, 4…
Then he proposed placing ten of these natural series in columns, one on top of the other, making the series of the noble gases coincide as the main vertical column, then he counted the elements and discarded those that appeared duplicates and, in this way, naturally, the staggered form (8, 8, 18, 18, 32, 32...) . Baca Mendoza deduced a law of group formation, which forms the columns of elements, and another Law of period limitation, which generates the steps and the size or number of elements that make up each symmetrical pair of elements that he called “binodes.” Only H was outside the rules and the table.
I applied (2004) those criteria to Janet's proposal (LSTP) (1929). She deduced the laws or rules from her. But I went one step further, “stretching” the LSTP, so that its 8 steps became 4. It turns out that everything boils down to three laws or rules dependent on a number “n”. The first: (2n^2), generates the size of the double periods or a “pattern of divisions” in the radial, polar or spiral distribution, in two or three dimensions.
The second is the duplication of the previous one: (4 n^2) and generates the number of elements in each pair of periods (Binodic Law). But, for the entire natural series Z to be a function of the pairs of periods (n), these pairs or binodes must be moved in the graph, making a sum of these: Z=4[SUM (n^2)].
These mathematical Laws show the “regularity” that John claims, they provide a basic foundation for physicists, since they are consequences of QM. “Not just the Madelung rule.” And, in addition to preserving the independence of chemistry, -which is an eminently empirical science-, he gives mathematical foundation to the "periodicity", to the initial position of H, to the vector, Cartesian or polar position, of each of The elements; Well, in the spiral or helix that I presented in 2018, all the elements find their exact place at the intersections of the spiral (or better the adjacent spirals, since they have differences between themselves), with the lattice or division pattern (2n^2) . Obviously, mathematics and analytical geometry give us a new, different perspective and take us chemists and physicists out of the swamp in which we had “shipwrecked” with Byzantine discussions.
Much more so, when it becomes evident that “n” is, at the same time, the principal quantum number and the number of the pair of periods, (dyad or binode or “new concept of period, as the sum of semi-periods, by Pavel Kudan) , and, explains the apparent doubling, in number, of the periods, the existence of triads that Scerri delved into and the predictive possibilities that DIM brilliantly used.
This subjects many chemical, physical or physicochemical properties to a set of rules, laws or simple mathematical functions. Why don't we adopt them in our conversations, teaching and in the study curricula? If the introduction of this topic as the initial chapter of the PT could ultimately bring new developments in the didactics and pedagogy of our chemical science, in addition to making it more accessible for everyone. It is not “beauty” – so dear to Dirac – that counts, but simplicity and novelty.
Thank you René and John for continuing to make us think.
Julio
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Ah René, clever response, as usual.You´d be a good barrister 🙂
MR represents the chemical "echoes" extending through s, p, d and f. The way you´ve presented Group -1/VII (NOT Group I: that´s Li, Na . . . Fr) ignores the fact that this pattern encompasses the ´A´ and ´B´ subgroups as well and, without acknowledging that reason, what you´ve erroneously called Group I would indeed appear "without rhyme or reason".
That is why I added the Ramsay-Sommerfeld variation (Fig. 5 in MR) to explain this.
"Periodos" may mean just "coming around" but you know that it also means a regularity - from scientific use, such as the period of a wave (the wavelength), through to quotidian uses such as menstrual periods (monthly). Equally so in the PT: from its beginning, with hydrogen, very obvious repetition occurs in octaves, starting with H to O and F to S and then getting blurred with the addition of the d-elements (A subgroups) and the f-elements (B subgroups). This is far from arbitrary: in the B subgroups, Ce has far more similarities to Group IV than, for example, Pm does; Yb has more similarity to Group II than, for example, Ho does, etc., etc. Such analogous similarities are even more marked in the A subgroups. This is the purpose of MR: to bring out these similarities and their gradations: there is obviously greater similarity between members of Group V than between members of Group V and Group VA but members of Group VA are, in turn, more similar to Group V members than those of VB are.
As you know, I don´t think IUPAC is a recommendation, nor is its ´combined´ PT helpful. It obscures both chemistry and physics by trying to do both at once - and falls between two stools. So a IUPAC PT and a IUPAP PT seem better for both disciplines.
B-Al over Ga-In-Өa was simply putting the Group III p-elements all together in one group because the previous arrangement was not regular: it was like putting Li-Na-K with Cu-Ag-Au instead of Rb-Cs-Fr.
Scerri has become a bit of a fence-sitter. Forcing chemistry into physics for some subjective "regularity" is like squashing apples and oranges together and hoping for a good fruit.
I certainly agree with the reviewer that your paper is well written, René. And also that it´s probably the definitive paper for the H over He argument.
Dear Colleagues, it's good to hear from you, I thought I had already been removed from the thread. Ha ha ..
René, was your article published in FOCH?
I see that we are still “in the swamp” arguing about the position of hydrogen and helium and the issue of “non-reduction of chemistry to physics.” John believes that PT for physicists and chemists should coexist and that it is a mistake to try to reconcile both, since each science has its particularities or preferences, I agree with that.
The only thing I would now change would be, on the right table, to move B-Al back over Sc-Y-La, Ac. I’m not yet sure about H.
The PT of Chemicals has proven to be useful, with all the deficiencies that we find in it. For my part, I think that both chemistry and physics are sciences, to the extent that they can be explained with mathematics. That is, the “final reduction” must be carried out with mathematics. If this were so, then we would have to agree that the ordered list of elements or chemical species is a natural mathematical series, (Z). Like a tape measure.
"The periodic table is a true natural classification based on the simultaneous consideration of as many property-atomic number maps as possible. Since none of these maps exhibits perfect periodicity, the result is the best **averaged** representation and one which is consequently imperfect with regard to any single property considered in isolation, be it maximum oxidation state or electronic configuration."
Jensen WB 1986, Classification, symmetry and the periodic table, Computers & Mathematics with Applications, 12(1-2), 487–510. doi:10.1016/0898-1221(86)90167-7
The Peruvian chemist Baca Mendoza (1953) proposed the relationship as the first Genetic Law or Period Law: Z = k +[1(n)], where K is an initial constant equal to 1; n values of 0, 1, 2, 3, … then Z = 1, 2, 3, 4…Then he proposed placing ten of these natural series in columns, one on top of the other, making the series of the noble gases coincide as the main vertical column, then he counted the elements and discarded those that appeared duplicates and, in this way, naturally, the staggered form (8, 8, 18, 18, 32, 32...) . Baca Mendoza deduced a law of group formation, which forms the columns of elements, and another Law of period limitation, which generates the steps and the size or number of elements that make up each symmetrical pair of elements that he called “binodes.” Only H was outside the rules and the table.
I applied (2004) those criteria to Janet's proposal (LSTP) (1929). She deduced the laws or rules from her. But I went one step further, “stretching” the LSTP, so that its 8 steps became 4. It turns out that everything boils down to three laws or rules dependent on a number “n”. The first: (2n^2), generates the size of the double periods or a “pattern of divisions” in the radial, polar or spiral distribution, in two or three dimensions.The second is the duplication of the previous one: (4 n^2) and generates the number of elements in each pair of periods (Binodic Law). But, for the entire natural series Z to be a function of the pairs of periods (n), these pairs or binodes must be moved in the graph, making a sum of these: Z=4[SUM (n^2)].These mathematical Laws show the “regularity” that John claims, they provide a basic foundation for physicists, since they are consequences of QM. “Not just the Madelung rule.” And, in addition to preserving the independence of chemistry, -which is an eminently empirical science-, he gives mathematical foundation to the "periodicity", to the initial position of H, to the vector, Cartesian or polar position, of each of The elements; Well, in the spiral or helix that I presented in 2018, all the elements find their exact place at the intersections of the spiral (or better the adjacent spirals, since they have differences between themselves), with the lattice or division pattern (2n^2) . Obviously, mathematics and analytical geometry give us a new, different perspective and take us chemists and physicists out of the swamp in which we had “shipwrecked” with Byzantine discussions.Much more so, when it becomes evident that “n” is, at the same time, the principal quantum number and the number of the pair of periods, (dyad or binode or “new concept of period, as the sum of semi-periods, by Pavel Kudan) , and, explains the apparent doubling, in number, of the periods, the existence of triads that Scerri delved into and the predictive possibilities that DIM brilliantly used.This subjects many chemical, physical or physicochemical properties to a set of rules, laws or simple mathematical functions. Why don't we adopt them in our conversations, teaching and in the study curricula?
If the introduction of this topic as the initial chapter of the PT could ultimately bring new developments in the didactics and pedagogy of our chemical science, in addition to making it more accessible for everyone. It is not “beauty” – so dear to Dirac – that counts, but simplicity and novelty.Thank you René and John for continuing to make us think.JulioEnviado con Gmail Mobile
Ah René, clever response, as usual.You´d be a good barrister 🙂
MR represents the chemical "echoes" extending through s, p, d and f. The way you´ve presented Group -1/VII (NOT Group I: that´s Li, Na . . . Fr) ignores the fact that this pattern encompasses the ´A´ and ´B´ subgroups as well and, without acknowledging that reason, what you´ve erroneously called Group I would indeed appear "without rhyme or reason".
That is why I added the Ramsay-Sommerfeld variation (Fig. 5 in MR) to explain this.
"Periodos" may mean just "coming around" but you know that it also means a regularity - from scientific use, such as the period of a wave (the wavelength), through to quotidian uses such as menstrual periods (monthly). Equally so in the PT: from its beginning, with hydrogen, very obvious repetition occurs in octaves, starting with H to O and F to S and then getting blurred with the addition of the d-elements (A subgroups) and the f-elements (B subgroups). This is far from arbitrary: in the B subgroups, Ce has far more similarities to Group IV than, for example, Pm does; Yb has more similarity to Group II than, for example, Ho does, etc., etc. Such analogous similarities are even more marked in the A subgroups. This is the purpose of MR: to bring out these similarities and their gradations: there is obviously greater similarity between members of Group V than between members of Group V and Group VA but members of Group VA are, in turn, more similar to Group V members than those of VB are.
As you know, I don´t think IUPAC is a recommendation, nor is its ´combined´ PT helpful. It obscures both chemistry and physics by trying to do both at once - and falls between two stools. So a IUPAC PT and a IUPAP PT seem better for both disciplines.
B-Al over Ga-In-Өa was simply putting the Group III p-elements all together in one group because the previous arrangement was not regular: it was like putting Li-Na-K with Cu-Ag-Au instead of Rb-Cs-Fr.
Scerri has become a bit of a fence-sitter. Forcing chemistry into physics for some subjective "regularity" is like squashing apples and oranges together and hoping for a good fruit.
I certainly agree with the reviewer that your paper is well written, René. And also that it´s probably the definitive paper for the H over He argument.
HB CAl Si PGa Ge As SeIn Sn Sb Te ITl Pb Bi Po At RnNote however that relativistic effects are expected to result in At being a metal rather than a metalloid.
So that you can see what I mean I’ve attached a plot of Z vs orbital radius for H-He-Ne-Ar-Kr-Xe-Rn. The smoothness of the curve is given by the R2 number, i.e.0.893"A true natural classification based on the simultaneous consideration of as many property-atomic number maps as possible. Since none of these maps exhibits perfect periodicity, the result is the best 'averaged' representation and one which is consequently imperfect with regard to any single property considered in isolation."
On this basis one might be inclined to say that there is good case for placing H over F, in group 17. However, this overlooks that fact that H has a not insignificant number of properties that overlap with the properties of the alkali metals, such as electron configuration and a capacity to form a solvated cation in aqueous solution. There is also a lot of history and convention behind H over Li. In a sense, H over F doesn’t resolve anything.Group 1 0.52Group 17 0.80Group 18 0.81
Chemical properties |
Group 1 |
Group 17 |
Group 18 |
Notes |
1. Covalent radius |
0.8516 |
0.9608 |
|
|
2. Electron affinity |
0.8436 |
0.482 |
0.3557 |
|
3. Electronegativity |
0.535 |
0.2586 |
0.2062 |
A |
4. Entropy of hydride |
0.2417 |
0.9278 |
|
|
5. First IE |
0.5411 |
0.6397 |
0.5157 |
|
6. Heat capacity of hydride |
0.9576 |
1 |
|
|
7. Heat capacity oxides |
0.9685 |
|
|
|
8. Heat of formation of fluoride |
0.2664 |
|
|
|
9. Heat of formation of iodide |
0.5899 |
|
|
|
10. Heat of formation of oxide |
0.1516 |
|
|
|
11. Melting point of fluorides |
0.3647 |
0.4258 |
|
|
12. Melting point of iodides |
0.6411 |
0.9256 |
|
|
13. Promotion energy |
0.4529 |
0.6783 |
0.6825 |
B |
14. Standard electrode potential |
0.3908 |
0.0444 |
|
|
Average |
0.56 |
0.63 |
0.44 |
|
|
|
|
|
|
Physical properties |
|
|
|
|
1. Atomic weight |
0.9996 |
0.9998 |
1 |
|
2. Boiling point |
0.0719 |
0.9775 |
0.9804 |
|
3. Critical density |
|
0.9486 |
0.9789 |
|
4. Critical pressure |
|
0.9855 |
0.908 |
|
5. Critical temperature |
0.1171 |
0.9872 |
0.9802 |
|
6. Density |
0.9157 |
0.9555 |
0.9998 |
|
7. Electrical conductivity |
0.3796 |
0.936 |
1 |
|
8. Enthalpy of atomisation |
0.8623 |
0.4637 |
0.3017 |
|
9. Enthalpy of fusion |
0.2105 |
0.969 |
0.9835 |
|
10. Enthalpy of vaporization |
0.2468 |
0.9817 |
0.9851 |
|
11. Heat conductivity |
0.397 |
0.9854 |
0.8098 |
|
12. Melting point |
0.1417 |
0.9835 |
|
C |
13. Molar heat capacity |
0.681 |
0.6888 |
0.3017 |
|
14. Molar magnetic susceptibility |
0.6194 |
0.9644 |
0.9818 |
|
15. Orbital radius |
0.8051 |
0.9084 |
0.893 |
|
16. Packing efficiency |
0.4141 |
0.857 |
0.9283 |
D |
17. sp electrons |
1 |
0.5295 |
0.6691 |
|
18. Solubility in water |
|
|
0.9848 |
|
19. Standard molar entropy |
0.1128 |
0.6767 |
0.9699 |
|
20. Static dipole polarizability |
0.8747 |
0.9749 |
0.9715 |
|
21. Vapor pressure |
0.0636 |
0.9782 |
0.9813 |
|
Average |
0.50 |
0.89 |
0.88 |
|
Combined average |
0.52 |
0.80 |
0.81 |