Christopher D. Long
@superellipse.bsky.social
Reposted by Christopher D. Long
For the math folks on here: NSF has suspended Terry Tao's grant. www.nsf.gov/awardsearch/...
NSF Award Search: Award # 2347850
Structure theory for measure-preserving systems, additive combinatorics, and correlations of multiplicative functions
www.nsf.gov
July 31, 2025 at 10:44 PM
For the math folks on here: NSF has suspended Terry Tao's grant. www.nsf.gov/awardsearch/...
Reposted by Christopher D. Long
Stopped in Oxfam for some fair-trade chocolate and came away with a new hobby
June 19, 2025 at 1:44 PM
Stopped in Oxfam for some fair-trade chocolate and came away with a new hobby
Arrange the following three sums in increasing order of size, where n goes from 1 to infinity.
A. Sum[(-1)^(n+1) sin(n)/n]
B. Sum[(-1)^(n+1) (sin(n)/n)^2]
C. Sum[(-1)^(n+1) (sin(n)/n)^3]
(via Stan Wagon)
I think @gregegansf.bsky.social will find this one particularly interesting.
A. Sum[(-1)^(n+1) sin(n)/n]
B. Sum[(-1)^(n+1) (sin(n)/n)^2]
C. Sum[(-1)^(n+1) (sin(n)/n)^3]
(via Stan Wagon)
I think @gregegansf.bsky.social will find this one particularly interesting.
April 10, 2025 at 2:21 AM
Arrange the following three sums in increasing order of size, where n goes from 1 to infinity.
A. Sum[(-1)^(n+1) sin(n)/n]
B. Sum[(-1)^(n+1) (sin(n)/n)^2]
C. Sum[(-1)^(n+1) (sin(n)/n)^3]
(via Stan Wagon)
I think @gregegansf.bsky.social will find this one particularly interesting.
A. Sum[(-1)^(n+1) sin(n)/n]
B. Sum[(-1)^(n+1) (sin(n)/n)^2]
C. Sum[(-1)^(n+1) (sin(n)/n)^3]
(via Stan Wagon)
I think @gregegansf.bsky.social will find this one particularly interesting.
Hello, everyone. I'll be importing my followers from the Bad Place this week, so please have patience.
November 26, 2024 at 6:47 AM
Hello, everyone. I'll be importing my followers from the Bad Place this week, so please have patience.
Reposted by Christopher D. Long
to be loved is to be changed
November 19, 2024 at 4:50 AM
to be loved is to be changed
Looking for thoughts on these digital subscriptions. I've subscribed to most of these at some point in the past, but as physical subscriptions.
New York Review of Books
London Review of Books
Times Literary Supplement
LA Review of Books
The New Yorker
Boston Review
n+1
Paris Review
New York Review of Books
London Review of Books
Times Literary Supplement
LA Review of Books
The New Yorker
Boston Review
n+1
Paris Review
November 18, 2024 at 6:18 AM
Looking for thoughts on these digital subscriptions. I've subscribed to most of these at some point in the past, but as physical subscriptions.
New York Review of Books
London Review of Books
Times Literary Supplement
LA Review of Books
The New Yorker
Boston Review
n+1
Paris Review
New York Review of Books
London Review of Books
Times Literary Supplement
LA Review of Books
The New Yorker
Boston Review
n+1
Paris Review
Reposted by Christopher D. Long
