Top Math Blog Award
I am happy to present that not only were we presented a top poetry blog award (Third Place) -click here-
Thank you to all who have contributed!
I am happy to present that not only were we presented a top poetry blog award (Third Place) -click here-
Thank you to all who have contributed!
Posted by Kaz Maslanka at 1:12 AM 6 comments
Labels: Top Math Blogs, Top Poetry Blogs
A couple of things of importance concerning the mathematical graffiti wall. The first being a new video of the wall produced by John Sims, the hippest voice in mathematical art – check it out below.
The second is some wonderful photos of the event that Geof Huth just released. (Thank you Geof!) – They can be seen below.
Here is John’s announcement of the event.
Here is a photo of John Sims introducing the event.
Here is Stephanie Strickland reading her response to the wall.
Here is Gregory Vincent St. Thomasino talking cubist poetry
Here is Bob Grumman reading his Poem’s Poem
Here I am talking about Similar Triangles Poems (Which is the type of Poem I put on the wall)
Here is Richard Kostelanetz after his talk about the history of his work.
Here is a group photo
Here is Geof making a contribution to the wall
Here is Geof and Bobs contribution
Here is JoAnne in front of the wall.
Here are some folks checking out the wall/
Here is a photo of the Kumbaya fest at Starbuck’s afterward. What a great time we had chatting about our common interests. (Left to Right) Geof Huth, Bob Grumman, JoAnne Growney, Arnold Skemer, Kaz Maslanka, Karen Orlin, and Richard Kostelanetz
Posted by Kaz Maslanka at 10:40 PM 2 comments
Labels: Bob Grumman, Geof Huth, Gregory Vincent St. Thomasino, JoAnne Growney, John Sims, Mathematical Graffiti, Richard Kostelanetz, Stephane Strickland
I asked the mathematician and co-editor of "Strange Attractors Poems of Love and Mathematics", Sarah Glaz for her definition of mathematical poetry and here is what she had to say:
Mathematical poetry is an umbrella term for poetry with a strong link to mathematics in either imagery, content, or structure. The mathematics involved in mathematical poetry does not have to be mathematically significant. Some poems I would call mathematical involve just arithmetic, or counting. How significant are those in the scheme the entire body of mathematical knowledge? Certain mathematical components do not make a poem mathematical, and this is expressed through the words "strong link to mathematics." For example, all formal poetry has a built in mathematical structure, but we would not call every sonnet, for example, a mathematical poem just because it has 14 lines. If the link to mathematics is in the poem's structure, there has to be something non standard, or unusual, about the use of mathematics in the poem's structure to make the poem a mathematical poem. I left, on purpose, the term "poetry" undefined because I want to include in this definition poems that have only mathematical symbols. Although my preference is for poetry that includes words, I would like the term mathematical poetry to embrace all poetic mathematical forms, even those that come to us from the depth of mathematical silence in symbol form.
Posted by Kaz Maslanka at 11:55 PM 12 comments
Labels: Sarah Glaz, Types of Mathematical Poetry
Here is an orthogonal space poem by Doug Pinkston
Posted by Kaz Maslanka at 10:17 PM 0 comments
Labels: Doug Pinkston, orthogonal space poem
Posted by Kaz Maslanka at 1:42 AM 0 comments
Labels: Connie Tettenborn, Integration Poem
Here is one of my new proportional poems titled "Iteration"
Posted by Kaz Maslanka at 12:54 AM 0 comments
Lately, there has been a bit of passionate yet conflicting talk debating the definition of Mathematical Poetry among those who care. I will present six definitions. You pick what you like best or come up with your own.
Here is Bob Grumman’s:
A mathematical poem is a poem some or all of whose verbal elements undergo a mathematical operation centrally important to the poem that is simultaneously both significantly mathematical and significantly verbal–in the opinion of those capable of appreciating the poem.
Here is Karl Kempton’s:
A visual poem must contain a visual element consciously composed so that the poem must be seen to fully grasp meaning and experience, a mathematical poem must contain a mathematical operation, such as a addition, to fully grasp meaning and experience. a mathematical poem can or not be a visual poem.
Here is Gregory Vincent St. Thomasino’s ‘working’ definition:
The “mathematical poem,” if it is to be, or to contain, poetry, must have some poetic elements, as well as some formal symbols and operations of math.
I want to emphasize that by “operations of math” I do not mean that the poem will be “doing math.” What I mean is that the poem will be, in some way or in some sense — be that metaphorical, allegorical, but for the most part figurative — mimicking or imitating or finding a trope in that operation (whichever that operation may be). (I emphasize: I do not mean that the poem is “doing math.” Math does math. The poem is representational.)
Here is Kaz Maslanka’s: Mathematical Poetry is a umbrella term that covers any poetic expression involving Mathematics. Maslanka has broken mathematical poetry into five categories – they can be viewed here
Here is Sarah Glaz's: Mathematical poetry is an umbrella term for poetry with a strong link to mathematics in either imagery, content, or structure.
Here is JoAnne Growney's: Years ago when I first began to bring poetry into my mathematics classrooms, I used the term “mathematical poetry” to refer to poems in which some of the imagery involves mathematics; it was a sort of “applied mathematics.” Now, after lots of reading and exploring, the possibilities for math-related poetry seem nearly endless--including shaped poems, functional poems, permutation poems, various Oulipian structures, and then--on the Internet--a myriad of possibilities including animated poems, interactive poems (including linked hypertext), and so on. These days, I mostly avoid the term “mathematical poetry” (since I can’t formulate a definition that satisfies me). Instead, I think of the multiple possibilities as intersections of mathematics and poetry. (See, for example my blog: “Intersections -– Poetry with Mathematics.”)
Posted by Kaz Maslanka at 11:00 PM 0 comments
Labels: Bob Grumman, Gregory Vincent St. Thomasino, JoAnne Growney, Karl Kempton, Kaz Maslanka, Mathematical Poetry, Sarah Glaz, Types of Mathematical Poetry
Nothing which does not transport is poetry. The lyre is a winged instrument. -Joseph Joubert, essayist (1754-1824)
taken from wordsmith.org
Posted by Kaz Maslanka at 9:17 AM 0 comments
Labels: poetry
The comment Below was originally posted as a comment on Bob Grumman's blog but it did not show up on his comments so I will post it here.
----------------------------------
Does mathematical poetry ‘do’ math?
This is an excerpt from Bob Grumman’s blog where he and Gregory Vincent St. Thomasino are debating mathematical poetry. I have taken a small yet important few lines from the discussion to add my own thoughts. Gregory is green text Bob is Blue and I am white.
Gregory says: And I would offer, for starters:
1) It is a fallacy to think mathematical poetry is “doing math.”
Bob says: What is it doing?
Gregory says: The “sum” of a mathematical poem need not be the same for everyone.
Bob says: As in pure mathematics, it has to have the same value for everyone although it need not be “the same” for everyone. Just as in pure math, two plus two can be eight minus two as well as four.
Here is where I have inserted my responses:
Gregory says: And I would offer, for starters:
1) It is a fallacy to think mathematical poetry is “doing math.”
Bob says: What is it doing?
Kaz says: I feel very strong that Gregory’s viewpoint on this is too narrow. Mathematical poetry does do math the same as any applied mathematical problem does math. It just requires more math operations than pure math problems of the same size.
Gregory says: The “sum” of a mathematical poem need not be the same for everyone.
Kaz says: This is not what I would consider the correct verbiage for Gregory’s expression yet the essence of what he said is very true. Let me refine it a bit: “The answer of a mathematical poem is never the same for any two or more people.” In fact it is never the same for one person. There are different levels of answers for the reader if the mathematical poem is of any poetic value.
Bob says: As in pure mathematics, it has to have the same value for everyone although it need not be “the same” for everyone. Just as in pure math, two plus two can be eight minus two as well as four.
Kaz says: I have a question for you Bob. Would you say the value of a poem has to be the same for everyone that reads it? Of course not – everyone gleans different meaning from the metaphors among other things based on their own past and personal experience. It is no different for equational poetry/mathematical poetry. Not only are there different values for each reader of the mathematical poem there are also a multitude of different values for a single reader of a mathematical poem. (If it is read correctly) However, to Bob’s credit, I believe that he is using the right word to describe the terms in a mathematical poem. That very important word is “value”. Value is what makes it mathematical. A year ago, I erroneously thought that we were using words as if they were numbers and stated so in the introduction on my blog even though my intuition told me they were numbers, I could feel the numbers, yet, I didn’t push my mind to the realization that they were indeed numbers. I have now made the connections to realized it. I have realized that Value is quantity. In other words quality is really a cluster of quantities, however, all of the quantities have not been defined, and in addition, they don’t have to be. As long as you realize that each element in the cluster can be defined as quantities. For example in Gregory’s mathematical poem “ to+to= too” the poem has values in it yet you have to ‘see’ it that way. In other words you have to assign it value if you want to literally ‘do’ the math. In this example “to” and “too” both have value. One example is that the poem reads “2 + 2 = 4” it also can be read as “great + great = greater” and we can assign “great” to equal 100 so his poem can also mean 100 + 100 > 100 ; I can go on and on assigning new values - The bottom line is that the math is embedded in the poem but one must realize there are many answers – of course! This is why mathematical poetry is poetry (or art) instead of science. If poems had only one answer they would be science not poetry. One brings value and meaning to any poem that one reads and one brings value and meaning to mathematical poems the same way. The numbers are there you just have to assign them or just feel them the way you would a physics problem.
Posted by Kaz Maslanka at 10:38 PM 6 comments
Labels: Bob Grumman, Gregory Vincent St. Thomasino
I am excited to announce that this blog is rated third in the top 40 poetry blogs at “Guide to art schools.com” check it out here.
Posted by Kaz Maslanka at 11:57 PM 0 comments
Labels: Top Poetry Blogs
There exists an ancient battle of polarities within the human psyche – They were once symbolized as the Sun/Moon; Lion/bull ; eagle/snake The equation shown is a dance of the total. The structure used for this mathematical poem is the expanded similar triangles form.
Flavor three A= (D(B+H)/E)-G
Here is the detail of it.
Posted by Kaz Maslanka at 11:39 PM 0 comments
Here is one visual mathematical poem and some mathematical number poems from Toni Prat there are some other very interesting work at his blog: http://www.poemesvisuals.com
Posted by Kaz Maslanka at 11:36 PM 0 comments
Labels: Toni Prat
Posted by Kaz Maslanka at 12:12 AM 1 comments
Labels: Bob Grumman, Bowery Poetry Club, John Sims, Richard Kostelanetz
Issue 4 of Dear Sir, is up! I have some images in the current issue - Check it out at: http://www.dearsir.org
Posted by Kaz Maslanka at 7:58 AM 1 comments
Here is John Sims and company doing their mathart poem originally performed at the Bowery Poetry Club NYC.
Check it out!
Posted by Kaz Maslanka at 11:29 PM 0 comments
Labels: Adrian Piper, Bowery Poetry Club, John Sims, Sol LeWitt
Posted by Kaz Maslanka at 3:21 PM 0 comments
Labels: Afghanistan, proportional poems, similar triangles poems
Here is a new twist on one of my older proportional poems based on the the statement form is to emptiness as emptiness is to form. This is an example of solving the equation for "1"
Posted by Kaz Maslanka at 11:16 AM 0 comments
Labels: Buddhism, Kaz Maslanka, proportional poems
John Sim's Mathematical Grafitti Wall is taking shape at the Bowery Poetry Club in NYC. If you are Mathy and in NYC drop by an put your favorite equation on the wall. If you are in the NYC area on July 10 2010 drop by for a night of Mathematical Poetry Reading with visuals. There will be all of the most active Equational Mathematical Poets in America reading there!
Posted by Kaz Maslanka at 10:14 PM 0 comments
Labels: Bob Grumman, Gregory Vincent St. Thomasino, John Sims, Kaz Maslanka, Richard Kostelanetz
Posted by Kaz Maslanka at 10:16 AM 0 comments
Labels: Bob Grumman, mathart, Types of Mathematical Poetry
Here is a couple of pieces of Mathematical Visual Poetry in the Bridges Pecs show by Henry Segerman. The vispo folks may like these as well. The first one is a sphere made from a tessellation of the word Sphere. See if you can find one reiteration of the word (it is right in front of you)
The second one is the same idea with a torus.
Here is a link to his work the Bridges 2010 show in Pecs Hungary.
Heck as a last ditch idea I went ahead and colored the spheres so that it would be easier for some of you to see the words. Here ya go.
Posted by Kaz Maslanka at 11:49 PM 0 comments
Labels: Bridges, Henry Segerman, mathematical visual poetry
I am happy to report that my pieces “Salvation” and “Whispers” were accepted to the Bridges show in Pecs Hungary opening this July 24th Unfortunately we didn’t display the detail image so that you could read the poem. So I will post it here.
Here is the full Piece "Salvation"
Here is a link to the other artwork that was accepted into the show. Check it out there is some good stuff in there.
Posted by Kaz Maslanka at 10:44 PM 0 comments
Labels: Bridges, proportional poems, salvation, similar triangles poems, whispers
Here is a recent polyaesthetic piece utilizing a "proportional poem" titled "Whispers"
Posted by Kaz Maslanka at 11:51 PM 0 comments
Labels: Polyaesthetics, proportional poems, similar triangles poems
These are some delineations of "types" of mathematical poems that I have constructed from my experiences through my survey of mathematical poetry and mathematical poets. While it is true that I am writing these delineations they are not necessarily based on my personal beliefs they are based on what I have gathered from others who claim to be mathematical poets. Personally I have problems with some of these ideas and I may or may not address my objections later. However, I think it is important to draw some lines in the sand for discussion. Obviously these lines may move through further discussion and I can imagine that this page will be edited in the future.
I might add that numerous mathematical poems that I have experienced have facets or elements that extend into more than one of these types. In other words, very few "Mathematical Poems" can be described by just one category.
They are:
1.)“Mathematics Poetry”
2.)“Mathematical Visual Poetry”
3.)“Equational Poetry”
4.)“Visual Mathematical Poetry”
5.)“Pure Maths Poetry” which encompasses ”Number Poetry”
1.)‘Mathematics Poems’ are lexical poems that are influenced by the field of mathematics - There are many examples of these on the internet. This type of poem is the most lexical yet the least like “Pure Mathematics” in the sense of performing mathematical operations on the elements in the visual field. JoAnne Growney seems to be the biggest supporter of these types of poems on found on the internet.
Here is her blog
2.)“Mathematical Visual poetry” uses words and images mixed with/and/or mathematical symbols into a visual field. The mathematical symbols may or may not follow the rules for the formal language of mathematics. This type is much more open and encompasses everything between visual poetry and equational poetry. Because of the wide range of intent it is difficult to place a work on a scale between lexical poetry and pure mathematics However, I believe that if it is more toward visual poetry then it is less like pure mathematics and if it is more like equational poetry then it functions closer to pure mathematics. Or should I say it follows the rules of pure mathematics. Examples of mathematical visual poetry would be in the body of work from Karl Kempton, Scott Helmes, Pi.O. and Bob Grumman
3.)“Equational Poetry” is more rigid than “Mathematical Visual Poetry” in its use of mathematical elements. The rules of mathematics are explicitly used within the structure of the mathematical poem. The explicit use of mathematical rules is what separates “Equational Poetry” from “Mathematical Visual Poetry”. Within the equations words serve as metaphors as well as nested metaphors (metaphors inside metaphors) An example of this type of work would be the mathematical poems at this link. Also Bob Grumman approaches his work with elements of equational poetry and I must also mention the work of Craig Damrauer, which also falls into this catagory. If there are no words in the equation then it is not equational poetry
4.)“Visual Mathematical Poetry” follows the rules of mathematics the same as ‘Equational Poetry’ however the terms for the mathematical poem are purely visual as opposed to textual. In other words the metaphors are visual as opposed to lexical, yet, in essence they function mechanically the same.
5.) “Pure Maths Poetry” is the viewpoint that pure mathematical statements are a poetic expression. What
separates Pure Maths Poetry from the other types is that there are no words/lexical statement. Relative to all types of mathematical poetry “Pure Math Poetry” is the least like “Lexical Poetry.”
Number Poem is a visual formation of numbers who have a verifiable mathematical relationship to each other. The main poetic element in number poems is rhythm or pattern and can be seen by repetitions of certain numbers or operations. Number poems function correctly only when the rules of mathematics are observed. Richard Kostelanetz work from the 1970’s serves as one example of these poems yet, Magic squares and Yang Hui’s Triangle would be examples that are hundreds of years old. Number poems Number Poetry would be a subset of pure math poetry.
Toni Prat also does number poems, however, where Koselanetz focused on mathematical beauty, Prat focuses on paradox which some say is the crux of mathematical metaphor.
Posted by Kaz Maslanka at 11:58 PM 7 comments
Labels: equational poetry, mathematical visual poetry, mathematics poetry, Pure Maths Poetry, Types of Mathematical Poetry
A Number Poem is a visual formation of numbers who have a verifiable mathematical relationship to each other. The main poetic element in number poems is rhythm or pattern and can be seen by repetitions of certain numbers or operations. Number poems function correctly only when the rules of mathematics are observed. (And in this case Arithmetic)
The following number poems are early works from the Poet/writer Richard Kostelanetz. These works are from the early 1970’s and he was kind enough to share them with us.
The following is titled "Parallel Intervals"
This piece is titled "Two Intervals II"
Posted by Kaz Maslanka at 12:04 AM 4 comments
Labels: number poetry, Richard Kostelanetz