Charles H. Bennett and Gilles Brassard are the recipients of the 2025 ACM A.M. Turing Award for their essential role in establishing the foundations of quantum information science and transforming secure communication and computing

Bennett, an American physicist at IBM Research, and Brassard, a Canadian computer scientist at the Université de Montréal, are widely recognized as founders of quantum information science, a field at the intersection of physics and computer science that treats quantum mechanical phenomena not merely as properties of matter, but as resources for processing and transmitting information. The ACM A.M. Turing Award, often referred to as the “Nobel Prize in Computing,” carries a $1 million prize with financial support provided by Google, Inc. The award is named for Alan M. Turing, the British mathematician who articulated the mathematical foundations of computing.

Antscan's 3D Scanning Reveals Ant Anatomy

How does a particle accelerator help us understand ants like never before?

Genomics Daily

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The Eric and Wendy Schmidt Observatory System - Schmidt Sciences

Geometric Derivation of Planck Mass: π⁴⁵ Formula with 0.574 ppm Precision

We derive M_Pl/m_e = π⁴⁵ × (1 + 2α + α/13 − (8/9)α²) from pure geometry. ZERO free parameters. ALL coefficients from sphere packing:- 45 = (K₃² − K₃ − 2τD)/2 where K₃ = 12 (3D kissing number)- 13 = K₃ + 1 (same factor as Weinberg angle sin²θ_W = 3/13)- −8/9 = −(K₃−4)/(K₃−3) from tetrahedral cluster geometry- 2 = K₄/K₃ = 24/12 (Dirac g-factor) RESULT: 5.74×10⁻⁷ relative error (0.574 ppm) — 38× better than direct G measurements (22 ppm). CROSS-VALIDATION: sin²θ₁₃ = 1/45 (neutrino mixing angle) independently confirms the exponent, suggesting unified geometric origin for Planck scale and Standard Model. The formula emerges from the sedenionic dimensional cascade: physical reality projects from 16D sedenion algebra 𝕊 through octonions 𝕆 (8D) and quaternions ℍ (4D) to observable ℝ³. Kissing numbers K(16)=4320, K(8)=240, K(4)=24, K(3)=12 quantify information loss at each stage. Key identity: e^π − π = 19.999 ≈ 20 = K(8)/K(3) connects transcendental constants to lattice geometry (error 0.0045%). Package includes:- UCT_Planck_Mass_v5_1.pdf (docx) - Complete derivation (4 pages, 3 figures)- planck_mass_validation.py (ipynb) - Reproducible Python code (seed=42)- Data with results - Bootstrap (N=10,000) and Monte Carlo (N=100,000) resultshttps://colab.research.google.com/drive/1UtKmlkaYFHegx4S98Vv_B18FuylP3hlm?usp=sharing All numerical verification uses CODATA 2022 constants.

The First Photographs of Snowflakes: Discover the Groundbreaking Microphotography of Wilson “Snowflake” Bentley (1885)

What kind of a blighted society turns the word “snowflake” into an insult?, I sometimes catch myself thinking, but then again, I’ve never understood why “treehugger” should offend.

The U.S. Is Funding Fewer Grants in Every Area of Science and Medicine

A quiet policy change means the government is making fewer bets on long-term science.