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UTLINE CE535 SESSIN 3 (2007) Page 24 The Synthesis of Cubane I am showing you this synthesis because it is elegant and exemplifies many different concepts. We can use it to talk in context about the philosophical aspects of synthesis that we have discussed thus far. Some questions and answers that we will get out of this example synthesis: Q: What is the first retrosynthetic step when presented with an unfunctionalized molecule? A: Functionalize! Q: What is most complex about the structure of cubane? What elements in the structure make cubane most difficult to synthesize? A1: Strain! For more on ring strain see: Wiberg, K. B. (1986). The Concept of Strain in rganic Chemistry. Angew. Chem., Int. Ed. Engl. 25: 312. This paper is very well written. A must read for all card-carrying organic chemists. A2: compact polycycle Q: ow was the issue of strain solved in this synthesis of cubane? A1: Diels-Alder reaction: a natural driving force trading π-bonds for σ-bonds. A2: The pka that accompanies the Favorskii rearrangement. A3: Photochemical cyclization E = hv The Cubane System: Cole, T.W.; Eaton, P.E. J. Am. Chem. Soc. 1964, 86, 962-964. 1. Retrosyntheses. 1.1. CUBANE

UTLINE CE535 SESSIN 3 (2007) Page 25 1.1.1. ow do I make the C-C connections (disconnections, thinking retrosynthetically); there is no functionality. 1.1.2. The key is to functionalize the molecule in a first retrosynthetic step. β-sission 1.2. 2. oadly, there are at least two ways bonds form. 2.1. Nucleophilic substitution. 2.1.1. retroarrow 1 (synthons) 2.1.2. What might drive the ring contraction above? 2.1.2.1. Loss of small molecule -T S 2.1.3. pka is proportional to G 2.2. Radical coupling. 2.2.1. retroarrow 2 2.2.2. With the radical coupling you are more at the mercy of the strain energy. 2.2.3. Under these conditions strained rings tend to break open via ß-scission. 2.2.4. Due to ring strain and the possibility of beta scission retroarrow 2 is probably not the road to travel. 3. The authors realized that cubane has a high degree of symmetry, h. 3.1. They realized that they could work on at least two bonds in the cubane structure at one time due to the symmetry of the molecule * * 3.2. A racemic mixture

UTLINE CE535 SESSIN 3 (2007) Page 26 3.2.1. The asterisks in the figure above indicate the C 2 axis of symmetry in the synthetic intermediate. 3.3. Symmetry can make molecules simple (easier to synthesize) 3.3.1. Asymmetry contributes to molecular complexity. 3.4. The key intermediate (above left or C below) represents a relatively small change in the cubane skeleton and is a chiral molecule. 3.5. The C 2 axis is its only symmetry element. 3.6. The authors successfully applied nucleophilic general retrosynthetic analysis 1 above to the synthesis of cubane. 3.6.1. Their precedent for attempting this route was the known method of ring contraction called Favorskii Rearrangement. 3.6.2. This protocol can be used to make four and three membered rings A B C D 3.7. E F 3.8. From A to B with addition of the carboxy substituent we have gone up in molecular complexity on a few fronts. Let s identify them. 3.8.1. elemental content 3.8.2. functionality 3.8.3. symmetry (less symmetrical; cubane contains many symmetry operations;

UTLINE CE535 SESSIN 3 (2007) Page 27 3.8.4. Compound B only has the C 2 axes and a few mirror planes). 3.8.4.1. Point group D 2d or D 3d depending if you average tautomers and rotamers. 3.8.5. Reactivity 3.9. When you are looking at a synthesis problem involving a defunctionalized structure you have to be creative. 3.9.1. Do something retrosynthetically even though it s wrong. 3.10. Structure C, retro2 opens/closes the ring 3.11. Favorskii rearrangement 3.11.1. http://www.organic-chemistry.org/frames.htm?http://www.organicchemistry.org/namedreactions/ 3.11.2. http://orgchem.chem.uconn.edu/namereact/favorskii.html 3.11.3. precedent: the formation of highly strained four and three membered rings 3.11.4. semibenzylic mechanism 3.11.5. C can be converted to A by refluxing w/ 50% K in minutes followed by recrystallization in 30% yield 3.12. If these conditions are carried on for several hours then cubane is obtained D hv Me excited state C 3.13. RETR arrow 3: 2+2 photochemical cyclization 3.13.1. Me, Cl, hv 3.13.2. this protocol makes the methylhemiacetal 3.13.3. hemiacetal comes apart with facile hydrolysis

UTLINE CE535 SESSIN 3 (2007) Page 28 3.14. Diels-Alder cycloaddition 3.14.1. Regiochemistry of the dimerization is not something I would have predicted a priori (before hand) 3.14.2. Two products could have been obtained see below. 3.14.3. D or or or 3.14.4. Endo Stereochemistry 3.14.5. Know what it is. Know why! Look it up. 3.14.6. more on the Diels-Alder later 3.14.7. For now refresh your memory by looking in an organic chemistry text, sophomore level! 3.14.8. Why is the dimerization facile? 3.14.8.1. Aromaticity (antiaromaticity) issue 3.14.8.2. Cyclopentadienone fulvenone has antiaromatic character. 3.15. 3.15.1. The fulvenone has an antiaromatic component in the five membered ring. NBS/ CCl 4 hv 2 pentane diethyl amine C 2 Cl 2 ether -20 C 4. Buried in the cubane synthesis is a pka argument. Why should the Favorskii

UTLINE CE535 SESSIN 3 (2007) Page 29 4.1.1. Rearrangement be able to assemble the cubane skeleton because cubane is so strained 4.1.2. 154.6 kcal/mol is a big number as far as the thermodynamics of organic compounds is concerned. 4.1.3. The answer lies in the fact that the material changes pka on the fly. pka is the driving force in the reaction. 4.1.4. acetal anion cyclobutane carboxylic acid 5. The pka of the acetal is approximately 16.5 and that of is -9. 5.1. This change drives the reaction. A + B(-) the half reaction in water A + 2 A(-) + B A(-) + 3 (+) has an equilibrium constant associated with it K eq = [A][ 3 ]/[A][ 2 ] The terms in this equation are concentration. The molarity of water, [ 2 ] is 55 M: 55 moles/liter The acidity constant is K a = [A][ 3 ]/[A] Thus, K a = K eq [ 2 ] Taking the negative log of both sides and multiplying by RT gives: -RTlogK a = -RTlog(K eq [ 2 ])= -RTlogK eq - RTlog[ 2 ] -2.30RTlogK a = -RTLnK eq - RTLn[ 2 ] but logk a = pk a G anions Rxn Coordinate

UTLINE CE535 SESSIN 3 (2007) Page 30 and RTLnK eq = G 2.30RTpK a + RTLn[ 2 ]= G ---------------------------------------------------------------------------- o The last equation above says that there is a linear relationship between the stability of the anions in the deprotonation reaction and the pka of the conjugated carbon acid.