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"markdown": "# Vectors and matrices\n\n\n\nThis section uses these add-on package:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing LinearAlgebra\nusing SymPy\n```\n\n\n::: {.cell results='hidden' execution_count=3}\n\n::: {.cell-output .cell-output-stderr}\n```\nWARNING: redefinition of constant frontmatter. This may fail, cause incorrect answers, or produce other errors.\n```\n:::\n:::\n\n\n---\n\n\nIn [vectors](../precalc/vectors.html) we introduced the concept of a vector. For `Julia`, vectors are a useful storage container and are used to hold, for example, zeros of functions or the coefficients of a polynomial. This section is about their mathematical properties. A [vector](https://en.wikipedia.org/wiki/Euclidean_vector) mathematically is a geometric object with two attributes a magnitude and a direction. (The direction is undefined in the case the magnitude is $0$.) Vectors are typically visualized with an arrow, where the anchoring of the arrow is context dependent and is not particular to a given vector.\n\n\nVectors and points are related, but distinct. They are identified when the tail of the vector is taken to be the origin. Let's focus on $3$ dimensions. Mathematically, the notation for a point is $p=(x,y,z)$ while the notation for a vector is $\\vec{v} = \\langle x, y, z \\rangle$. The $i$th component in a vector is referenced by a subscript: $v_i$. With this, we may write a typical vector as $\\vec{v} = \\langle v_1, v_2, \\dots, v_n \\rangle$ and a vector in $n=3$ as $\\vec{v} =\\langle v_1, v_2, v_3 \\rangle$. The different grouping notation distinguishes the two objects. As another example, the notation $\\{x, y, z\\}$ indicates a set. Vectors and points may be *identified* by anchoring the vector at the origin. Sets are quite different from both, as the order of their entries is not unique.\n\n\nIn `Julia`, the notation to define a point and a vector would be identical, using square brackets to group like-type values: `[x, y, z]`. The notation `(x,y,z)` would form a [tuple](https://en.wikipedia.org/wiki/Euclidean_vector) which though similar in many respects, are different, as tuples do not have the operations associated with a point or a vector defined for them.\n\n\nThe square bracket constructor has some subtleties:\n\n\n * `[x,y,z]` calls `vect` and creates a 1-dimensional array\n * `[x; y; z]` calls `vcat` to **v**ertically con**cat**enate values together. With simple (scalar) values `[x,y,z]` and `[x; y; z]` are identical, but not in other cases. (For example, is `A` is a matrix then `[A, A]` is a vector of matrices, `[A; A]` is a matrix combined from the two pieces.\n * `[x y z]`\t calls `hcat` to **h**orizontally con**cat**enate values together. If `x`, `y` are numbers then `[x y]` is *not* a vector, but rather a $2$D array with a single row and two columns.\n * finally `[w x; y z]` calls `hvcat` to horizontally and vertically concatenate values together to create a container in two dimensions, like a matrix.\n\n\n(A vector, mathematically, is a one-dimensional collection of numbers, a matrix a two-dimensional *rectangular* collection of numbers, and an array an $n$-dimensional rectangular-like collection of numbers. In `Julia`, a vector can hold a collection of objects of arbitrary type, though each will be promoted to a common type.)\n\n\n## Vector addition, scalar multiplication\n\n\nAs seen earlier, vectors have some arithmetic operations defined for them. As a typical use of vectors, mathematically, is to collect the $x$, $y$, and $z$ (in $3$D) components together, operations like addition and subtraction operate component wise. With this, addition can be visualized geometrically: put the tail of $\\vec{v}$ at the tip of $\\vec{u}$ and draw a vector from the tail of $\\vec{u}$ to the tip of $\\vec{v}$ and you have $\\vec{u}+\\vec{v}$. This is identical by $\\vec{v} + \\vec{u}$ as vector addition is commutative. Unless $\\vec{u}$ and $\\vec{v}$ are parallel or one has $0$ length, the addition will create a vector with a different direction from the two.\n\n\nAnother operation for vectors is *scalar* multiplication. Geometrically this changes the magnitude, but not the direction of a vector, when the *scalar* is positive. Scalar multiplication is defined component wise, like addition so the $i$th component of $c \\vec{v}$ is $c$ times the $i$th component of $\\vec{v}$. When the scalar is negative, the direction is \"reversed.\"\n\n\nTo illustrate we define two $3$-dimensional vectors:\n\n::: {.cell execution_count=4}\n``` {.julia .cell-code}\nu, v = [1, 2, 3], [4, 3, 2]\n```\n\n::: {.cell-output .cell-output-display execution_count=98}\n```\n([1, 2, 3], [4, 3, 2])\n```\n:::\n:::\n\n\nThe sum is component-wise summation (`1+4, 2+3, 3+2`):\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\nu + v\n```\n\n::: {.cell-output .cell-output-display execution_count=99}\n```\n3-element Vector{Int64}:\n 5\n 5\n 5\n```\n:::\n:::\n\n\nFor addition, Line truncated
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