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‎config.yaml‎

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menu:
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main:
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- identifier: resume
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name: resume
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title: resume
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url: /resume/
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weight: 2
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- identifier: about
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name: about
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title: about
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url: /about/
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weight: 1
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- identifier: rss
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name: rss
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weight: 3
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weight: 1
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url: /index.xml
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permalinks:

‎content/_index.md‎

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title: "Max Fierro"
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---
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Howdy! I'm Max, and I am in your user space.
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If you are here to learn about me as a collaborator, you might be interested in [my resume](/resume/). Otherwise, you can look at my favorite [music collections](/music/). Sometimes I also write things for "fun" and publish them here. If you find something interesting or useful, you should send me an email. I might scream.
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If you would like to get to know me a little better, I wrote a wall of text in the [about section](/about/). You can also see [my resume](/resume/) if you would like. Some of my favorite music is [here](/music/), too. I like to write on occasion, and you can find some of my senseless ramblings below.
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**Email:** `maxfierro (at) berkeley.edu`
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**Email:** `maxfierro (at) berkeley (dot) edu`
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‎content/about.md‎

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‎content/posts/aztlan-poem/index.md‎

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‎content/posts/poem/index.md‎

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‎content/posts/tensors-signals-kernels/index.md‎

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{{% /hint %}}
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In the example of 3.34, the map $\otimes : (f, \\, g) \mapsto \tilde f \circ \tilde g$ receives the special name of tensor outer product. It is defined for any two tensors, just as the tensor product (which it is a special case of) is defined on any two tensor product spaces. Taking the outer product of two tensors of type $(a, b)$ and $(c, d)$ results in one more of type $(a + c, \\, b + d)$.
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In the example of 3.34, the map $\otimes : (f, \\, g) \mapsto \tilde f \circ \tilde g$ receives the special name of tensor outer product. It exists for any two tensors, just as a tensor product (which it is a special case of) exists for any two tensor product spaces. Taking the outer product of two tensors of type $(a, b)$ and $(c, d)$ results in one more of type $(a + c, \\, b + d)$.
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Likewise, the map $\langle \cdot, \\, \cdot \rangle : (f, \\, g) \mapsto \hat f \circ \hat g$ is simply a special case of an inner product. As such, it only made sense in 3.34 as it admitted two tensors that live in the same tensor product space. In such cases, the inner product of two tensors of (necessarily equal) type $(a, b)$ is a scalar of type $(0, 0)$.
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‎content/resume.md‎

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<!-- -->
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* `EE 126` _Probability and Random Processes_ ([Prof. Khanna](https://www2.eecs.berkeley.edu/Faculty/Homepages/pkhanna.html))
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* `EE 120` **_Signals and Systems_** ([<u>Prof. Dimakis</u>](https://people.eecs.berkeley.edu/~alexdimakis/))
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<!-- -->
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* `MATH 1A` _Calculus I_ ([Prof. Vojta](https://math.berkeley.edu/~vojta/))
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* `MATH 1B` _Calculus II_ ([<u>Prof. Paulin</u>](https://math.berkeley.edu/~apaulin/))
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* `MATH 54` **_Linear Algebra & Differential Equations_** ([Prof. Lott](https://math.berkeley.edu/~lott/))

‎layouts/partials/header.html‎

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<header id="banner">
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<a href="{{ .Site.BaseURL }}"
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><img src="/logo.svg" alt="Logo" class="site-logo"
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/></a>
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<h2><a href="{{ .Site.BaseURL }}">{{ .Site.Title }}</a></h2>
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<nav>
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<ul>

‎layouts/partials/posts.html‎

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<h3>Technical</h3>
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<h3>Objective</h3>
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<ul id="posts">
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{{- $tech := where (where .Site.RegularPages "Type" "in" .Site.Params.mainSections) ".Params.category" "technical" -}}
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{{- range $tech }}
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{{ .Render "li" }}
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{{- end }}
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</ul>
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<h3>Personal</h3>
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<h3>Subjective</h3>
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<ul id="posts">
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{{- $pers := where (where .Site.RegularPages "Type" "in" .Site.Params.mainSections) ".Params.category" "personal" -}}
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{{- range $pers }}

‎public/categories/index.html‎

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<title>Categories</title>
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</head>
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<body><header id="banner">
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<a href="http://localhost:1313/"
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><img src="/logo.svg" alt="Logo" class="site-logo"
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/></a>
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<h2><a href="http://localhost:1313/">Max Fierro</a></h2>
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<nav>
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<ul>
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<li>
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<a href="/about/" title="about"
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>about</a
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>
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</li><li>
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<a href="/resume/" title="resume"
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>resume</a
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>
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</li><li>
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<a href="/index.xml" title=""
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>rss</a
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>

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