NOMEaNlgebra — Poem analysis

Talk in parenthesis to specify what you meant And not to be confused with what you said

Open parenthesis to choose the best words And clarify your intentions, not to mention

Be a parenthesis so that you are yes, specific And not to be misunderstood with unspecified

Do a life of parenthesis so that everything, Is clearly specific, elegant, such as, why not, algebra

Show the whole poemHide the poem

Learn Poems app

Try the Learn Poems app

Everything from the website trainer, and more: new exercises, voice recording and sharing, reminders, quick review.

Advice about speaking clearly rarely sounds as slippery as it does in «NOMEaNlgebra». The poem is a short set of instructions for avoiding misunderstanding, and much of the pleasure lies in watching the instructions wobble as they go.

The central idea is a simple worry. What we say drifts away from what we mean, so we should surround our words with parenthetical asides until nothing can be mistaken. The first stanza names the problem as a gap between "what you meant" and "what you said." Everything after that is an attempt to close it, and the attempt keeps growing. First you "talk" in parenthesis, then you "open" one to choose words, then you "be a parenthesis," and finally you "do a life of parenthesis." A way of speaking turns into a habit, then an identity, then an entire existence. Because every line is an imperative, the poem sounds like a rulebook whose rule quietly takes over the reader's whole life.

The title seems to do the same thing in miniature. Judging by the letters, it looks like a block of capitals, NOME, followed by "algebra" with a capital N wedged inside it. A word has been interrupted by an extra piece, which is roughly what a parenthesis does to a sentence. Whether or not that was intended, the title warns us that clarity and interruption are going to be hard to separate.

The vocabulary is built around one family of words: "specify," "specific" (twice), and finally "unspecified," which closes the third stanza. The more the poem repeats the idea of being specific, the more noticeable it becomes that nothing specific is ever named. There is no example of a misunderstanding, no person, no place. The words are "intentions," "everything," "life," all abstractions. The only image is the parenthesis itself, a curved bracket that cradles a phrase, and even that is only named, never printed. The poem says "open parenthesis" and never closes one. Its last line has no final punctuation, so the bracket seems to stay open.

The grammar behaves the same way. "Not to mention" trails off and mentions nothing. The "yes," in "so that you are yes, specific" is itself a small aside dropped into the sentence. "Misunderstood with" is an odd pairing, since we would expect "mistaken for." In the last stanza a comma separates "everything" from its verb, and the line ends with the casual "such as, why not, algebra." The speaker preaches precision while interrupting themselves, and the poem seems to know it.

Formally, the poem is four unrhymed two-line stanzas with no regular meter. The long, chatty lines read like speech more than song. Three of the second lines begin with "And," which makes each stanza feel like a sentence that cannot stop adding to itself. Purpose clauses ("to specify," "to choose," "so that you are," "so that everything") mean that no action is done for its own sake. Each step only prepares for the next.

Algebra is the poem's chosen ideal, and it is a clever one. In mathematics, brackets really do remove ambiguity: (2 + 3) × 4 is 20, while 2 + 3 × 4 is 14. The brackets rule out the second reading. But the poem lands on algebra with a shrug, "why not," as if the model of precision were picked almost at random. Human speech is not algebra. A bracketed aside in conversation usually adds another possible meaning instead of cancelling one. A life lived entirely in brackets sounds more exhausting than elegant, and the poem's loose grammar suggests it knows this.

That is what makes it worth reading. The poem shows its subject in its own sentences, and it does so with humour and a little anxiety. It also invites questions a student can argue about. Does explaining what you meant ever make you fully understood, or does it just mean more talking? Maths and poetry both care about exactness, yet poetry often gains its power from the opposite, from leaving a gap between what is said and what is meant. Here that gap is what the poem leaves open.

Read also