_cropped.jpg?width=300)
Jean-Pierre Serre
French mathematician
The numbers
3 + 3 = 6
Lo Shu grid
Missing: 4, 7, 8. Present digits repeat to show how many times they occur.
Life path 6 (master 33) — The Master Teacher
Thirty-three is the rarest of the master numbers and the least agreed upon — many practitioners do not use it at all. Where it is used, it is read as the care of 6 raised to instruction: lifting people by teaching rather than by carrying. Its named risk is the same as 6’s, one size larger.
Complete lines
Line of Action
The 8-1-6 row complete. Read as follow-through — the traditional marker of someone whose plans reliably become events.
Line of Expression
A complete line in the grid.
Line of Resolve
The 1-5-9 diagonal complete. Read as determination that survives the middle of a project, when the initial energy has gone and the result is not yet visible.
Care
A complete line in the grid.
What is missing
Missing 4
Read as impatience with structure and maintenance. Associated with starting well and leaving the scaffolding to someone else.
Missing 7
Read as reluctance to sit with an unresolved question. Associated with wanting the working answer rather than the true one.
Missing 8
Read as discomfort with power and money — not incapacity, but an unwillingness to claim authority openly.
Vedic — Ank Jyotish
Moolank 6 comes from the day of the month alone; Bhagyank 6 from the whole date. They coincide here, which happens for about 11% of this database and is read as root and destiny pointing the same way.
Shukra
Venus. Art, pleasure, relationship. Read as attraction and aesthetic sense.
Bhagyank uses the same arithmetic as the Western life path, so the two will always agree. That is not two traditions confirming each other — it is one calculation under two names.
In their words
It strikes me that mathematical writing is similar to using a language. To be understood you have to follow some grammatical rules. However, in our case, nobody has taken the trouble of writing down the grammar; we get it as a baby does from parents, by imitation of others. Some mathematicians have a good ear; some not (and some prefer the slangy expressions such as 'iff'). That's life.
You see, some mathematicians have clear and far-ranging. "programs". For instance, Grothendieck had such a program for algebraic geometry; now Langlands has one for representation theory, in relation to modular forms and arithmetic. I never had such a program, not even a small size one.
Sourced from Wikiquote, restricted to the subject’s own sourced sections.