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LSpice
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Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- C$\mathbb C$

abelian group ---------------------- (R;+)$(\mathbb R;+)$

non-abelian group ----------------- (SO(n,R);x)$(\operatorname{SO}(n,\mathbb R);\times)$ ; (n>=2$n>2$)

simple group ----------------------- (An;o)$(A_n; \circ)$ ; (n>=5$n\ge5$)

Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- C

abelian group ---------------------- (R;+)

non-abelian group ----------------- (SO(n,R);x) ; (n>=2)

simple group ----------------------- (An;o) ; (n>=5)

Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- $\mathbb C$

abelian group ---------------------- $(\mathbb R;+)$

non-abelian group ----------------- $(\operatorname{SO}(n,\mathbb R);\times)$ ; ($n>2$)

simple group ----------------------- $(A_n; \circ)$ ; ($n\ge5$)

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Thomas Sauvaget
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Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- C

abelian group ---------------------- (R,+R;+)

non-abelian group ----------------- SO(SO(n,R);x) ; (n>=2)

simple group ----------------------- A_n(An;o) ; (n>=5)

Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- C

abelian group ---------------------- (R,+)

non-abelian group ----------------- SO(n,R) ; (n>=2)

simple group ----------------------- A_n ; (n>=5)

Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- C

abelian group ---------------------- (R;+)

non-abelian group ----------------- (SO(n,R);x) ; (n>=2)

simple group ----------------------- (An;o) ; (n>=5)

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Thomas Sauvaget
  • 2.9k
  • 1
  • 33
  • 50

Not an algebraist myself, but this is interesting. Few things I do know:

Read ------------------------------- Quickly think of

algebraically closed field --------- C

abelian group ---------------------- (R,+)

non-abelian group ----------------- SO(n,R) ; (n>=2)

simple group ----------------------- A_n ; (n>=5)