Enriched macaroni products – is largely the same as macaroni products except that each such food must contain of thiamin, riboflavin, niacin or niacinamide, folic acid and iron, with specified limits.

Enriched macaroni products with fortified protein – similar to enriched macaroni products with the addition of other ingredients to meet specific protein requirements.

Enriched nonfat milk macaroni products – similar to nonfat milk macaroni products with added requirements that products in this category contain thiamin, riboflavin, niacin or niacinamide, folic acid and iron, all within specified ranges.

Enriched noodle products – similar to noodle products with the addition of specific requirements for amounts of thiamin, riboflavin, niacin or niacinamide, folic acid and iron, each within specified ranges.

Enriched vegetable noodle products – the same as vegetable noodle products excluding carrot, with the specified nutrient requirements for enriched noodle products.

Enriched wheat flour, sugar, corn syrup, niacin, water, high fructose corn syrup, vegetable and / or animal shortening – containing one or more of partially hydrogenated soybean, cottonseed and canola oil, and beef fat, dextrose, whole eggs, modified corn starch, cellulose gum, whey, leavenings ( sodium acid pyrophosphate, baking soda, monocalcium phosphate ), salt, cornstarch, corn flour, corn syrup, solids, mono and diglycerides, soy lecithin, polysorbate 60, dextrin, calcium caseinate, sodium stearoyl lactylate, wheat gluten, calcium sulphate, natural and artificial flavors, caramel color, yellow # 5, red # 40.

* Enriched category theory –

* Enriched category –

* Scroll: The city's motto: Blest by nature – Enriched by man.

This is formalized by studying the Ext functor and describing the module category in various ways including quivers ( whose nodes are the simple modules and whose edges are composition series of non-semisimple modules of length 2 ) and Auslander – Reiten theory where the associated graph has a vertex for every indecomposable module.

* Diagonal functor – the left adjoint of the product functor.

* Faithful functor –

* Full functor –

* Forgetful functor –

* Representable functor –

* Exact functor –

* Derived functor –

* Kan extension of a functor –

* Hom functor –

:* Exact functor –

This is the adjoint functor – specifically the left adjoint – to the forgetful functor Vect < sub > C </ sup > → Vect < sub > R </ sup > from forgetting the complex structure.

Together with the existence property it translates to the assertion that is an indecomposable projective object – the functor it represents ( i. e., the global-section functor ) preserves epis and coproducts ( Freyd and Scedrov 1990 ).