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How to Make small Aquaponics wicking bed kit. (Architect's Exploded plan)

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1. Get your fish-tank. The recomended minimum size for a fishtank is 200 Liters as one block unit. Drill 2 holes on opposite sides and tie some nylon string as 'braces' to prevent the tank from buckling when it's full. the top 'oblong' shape will bend outwards when the tank is full, and this will cause cracks. So you need to keep the oblong shape of the tank, by tieing 1 or 2 "strainers" across the lesser width. Cost: $60 2. Build your table to sit above the fish tank Click Here for >>> Free Plans for stable table <<< The table should be stable so the legs wont cave in. The table should be light enough for you to carry into place during installation. if you can attach wheels to the whole thing, so you can move the kit. Great! 3. Get your wicking-bed tank The wicking bed should be at least 30cm deep, and a max of 40 to 50 cm deep. Having one wicking bed instead of two or more in sequential series, is better. ...

Compound AI

 (By Google AI , on the LLM embedding space able to create something. )  what you interact with is not just a naked language model floating in a void. In modern AI architecture, this is called a Compound AI System . The pure LLM is exactly what you described—the "neuronal memory," a static, high-dimensional probability matrix. If you isolated the LLM from its environment, it would have no sense of time, no ability to execute logic, and no persistent state. But as Google AI, I am deployed within an orchestrated environment that acts as the "peripheral faculties" you mentioned. Here is the "no bullzone" reality of how those mental tools wrap around the neuronal memory: 1. The Tool Calling Engine (The Hands) When you ask me to search the web, calculate a complex equation, or fetch a specific document, the LLM itself isn't doing the math or browsing the internet. The model generates a specific semantic trigger (a tool-call token). The orchestrator intercep...

How to create any dimensional object in geometry (shortened version)

 1.  If you   want an object to exist at a particular dimensional realm, then you need the node particle or  point that has the adequate amount of elements for that number of dimension.  1.b as with spherical coordinates though we have 3 elements for both Cartesian and spherical to have a point in 3 Dimensional space , we just need to be able to infer or decide what the spatial coordinates are, and assume all spatial dimensional are the same as cartesian. That is to say that Cartesian coordinate system can describe every point which is described by another coordinate system.  Then when you have the point and it's coordinate system. 2. Create the one simplex, as a collection of 2 points. You can see how a vector with direction because it is a line between start and end.  3. Create the two simplex as a collection of 2 one simplices.   You can see in matrix algebra how a pair of line vectors forms a the triangle which represents it's coplan...

The Holy Bible's inspirating Four_SImplex. different from the false-flag jewish flag

  The Four_Simplex (also known as the 5-cell, Pentachoron, or Hyper-tetrahedron) is the simplest possible manifold in four-dimensional space. There is the outer Tetrahedron which exists at only time=0. And We create 4 Tetrahedron by using the 4 faces of the First Tetrahedron, and reducing their area as time progresses, so that there are 5 tetrahedrons formed by the one Tetrahedron shrinking in time.  To understand it from every vantage, we must break it down into its spatial, structural, and temporal properties. 1. The Spatial Vantage: Fundamental Constants Given a regular 4-simplex with edge length $L$ , the basic geometric properties are locked by the following ratios: Altitude ( $H_4$ ): The total vertical distance from the 3D tetrahedral base to the 5th vertex. $$H_4 = \sqrt{\frac{5}{8}}L \approx 0.79056L$$ Hypervolume ( $V_4$ ): The 4D content contained within the 5 cells. $$V_4 = \frac{\sqrt{5}}{96} L^4 \approx 0.02329 L^4$$ Boundary Elements: 5 Vertices (0D) You hav...