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Technology Stocks Investing in Exponential Growth

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From: Frank Sully	12/18/2020 1:00:07 PM
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Nvidia price target raised to $625 from $605 at Wells Fargo Wells Fargo analyst Aaron Rakers raised the firm's price target on Nvidia to $625 from $605 and keeps an Overweight rating on the shares. Rakers views Nvidia as remaining the strongest secular growth and platform story in semis driven by accelerating GPU server attach rates, the company's positioning for DPUs and an anticipated NVIDIA + Arm server CPU strategy. The analyst expects Nvidia to see continued positive GeForce RTX 3xxx-series product cycle through 1H21.

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From: Frank Sully	12/20/2020 7:09:11 AM
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Nvidia’s Chips Have Powered Nearly Every Major AI Breakthrough etftrends.com

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From: Frank Sully	12/20/2020 8:39:27 AM
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RISC Versus CISC: NVIDIA AI chips are based on ARM RISC while Intel PC chips are entrenched in X86 CISC. What's the difference? youtube.com

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From: Frank Sully	12/20/2020 8:54:01 AM
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The Future of Computation: AI, ARM, and RISC-V \| CogX 2020: youtube.com

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From: Frank Sully	12/20/2020 9:36:44 AM
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World Biggest Chip: Blowing Moore's Law out of the water: popularmechanics.com

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From: Frank Sully	12/20/2020 9:44:07 AM
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OT: Is mathematics Invented or Discovered? As a Naive Realist Platonist, I believe mathematics is discovered. youtube.com

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From: Frank Sully	12/20/2020 10:19:20 AM
	1 Recommendation of 998

OT: What is a Julia Set? The behavior of a complex polynomial P(z) (a polynomial of a complex variable z = a + bi, where i is the square root of -1) viewed as a iterated dynamical system is determined by an embedded chaotic repellor called a Julia set, after the French mathematician Gastow Julia who first studied these mathematicaly at the turn of the 20th Century (amazingly before the advent of computers). These are very beautiful as well as having many interesting mathematical properties. My doctoral dissertation in the mid-1980's was based on relating three quantities with a simple equation" The fractional Hausdorff dimension of the Julia set J, HD(J), the exponential expansiveness of the polynomial P(z) or Lyapunov exponent, lambda(P), and the randomness or entropy of the polynomial P(z), h(P): the equation is: h(P) = HD(J) x lambda(P). Amazing! Here is a basic video on Julia sets. youtube.com

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To: Frank Sully who wrote (981)	12/20/2020 10:34:26 AM
From: Frank Sully	of 998

OT: Julia Set Zoom: Besides the fascinating mathematical properties of Julia sets, the advent of powerful digital computers and their graphical abilities enabled the study of the fractal properties via "zooms". youtube.com

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From: Frank Sully	12/20/2020 11:22:39 PM
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NVIDIA AI Podcast #22: How AI Lets Us Talk To Our Machines soundcloud.com

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From: Frank Sully	12/20/2020 11:39:23 PM
	1 Recommendation of 998

NVIDIA AI Podcast #27: How AI Can Enhance Gaming, and Gaming Can Enhance AI soundcloud.com

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