Hi all
In the bellow transformations, we have a pathway to change the configuration form one double bond from E to Z.
the first transformation is carried out through thermal conditions, and since we have an odd number (3) of double bonds, so we have a disrotatory temporary ring.
I didn't understand, however, the second transformation because it goes from an even number of double bonds (2) under photochemical conditions, and the outcome is a conrotatory product. In the Woodward-Hoffmann rules, the type of rotation in photochemical conditions and an even number of double bonds is disrotatory not conrotatory.
I have one more question concerning the second transformation: I have troubles to imagine how can we have the Z configuration of the product. it is difficult for me to imagine the conrotatory fashion applied in the second transformation so that the product will be formed with the geometry of a Z configuration of one double bond. Please how can I enhance my understanding so that I will be able to see the geometry of the second transformation.
Thank you