greater omentum

Examples of greater omentum in the following topics:

• Gross Anatomy of the Stomach

  • The greater omentum hangs from the greater curvature.

• The Peritoneum

  • The first is the greater sac or general cavity of the abdomen.
  • The gastrohepatic omentum is attached to the lesser curvature of the stomach and the liver.
  • The gastrocolic omentum hangs from the greater curve of the stomach and loops down in front of the intestines before curving upwards to attach to the transverse colon.
  • This is a midsagittal, cross-section drawing of the epiploic foramen, the greater sac or general cavity (red), and the lesser sac or omental bursa (blue).

• Abdominal Aorta

  • It is covered anteriorly by the lesser omentum and stomach.

• The Hyoid Bone

  • The hyoid bone consists of a central body and two pairs of cornua, or horns, termed greater and lesser cornua.
  • The greater horns project backwards from the body and provide a platform for key muscles and ligaments to attach to including the stylohyoid and throhyoid muscles.
  • As with the greater cornua the lesser cornua provide a platform for muscle and ligament attachment specifically for the stylohyoid ligament.
  • The hyoid ossifies towards the end of fetal development, commencing in the greater cornua before completing in the body shortly after birth.
  • The greater cornua and body are initially connected by fibrous material although this ossifies towards middle age.

• False and True Pelves

  • The false (greater) pelvis is larger and superior to the true (lesser) pelvis where the pelvic inlet is located.
  • Depending on what is included in the description these groupings are often termed true (lesser) or false (greater) pelves.
  • Others define the pelvic cavity as the larger space including the false greater pelvis, just above the pelvic inlet .
  • The false (or greater) pelvis is bounded on either side by the ilium.
  • The greater pelvis (yellow) is larger and superior to the lesser pelvis (red) where the pelvic inlet is located.

• Linear Inequalities

  • A linear inequality is an expression that is designated as less than, greater than, less than or equal to, or greater than or equal to.
  • When two linear expressions are not equal, but are designated as less than ($<$), greater than ($>$), less than or equal to ($\leq$) or greater than or equal to ($\geq$), it is called a linear inequality.  
  • The solutions to this inequality includes every number that is greater than $4$ as shown below.
  • This reads "$x$ is greater than or equal to 6".

• Age and Gender

  • Another factor that may contribute to the greater life expectancy of women is the different types of jobs men and women tend to have during their lifetimes.
  • Other biological factors likely play a role, including greater heart health among women, though how much they contribute to the greater longevity of women is not entirely clear.
  • Finally, recent studies and meta analyses reveal that two primary elements in this relationship include men's occupational risk taking combined with women's greater willingness to seek healthcare.

• Integrated Analytics

  • Boundless offers a suite of integrated data and analytics so educators can have greater control of and insight into their classrooms.
  • Boundless offers a suite of integrated data and analytics so educators can have greater control of and insight into their classrooms.

• Occurrence of a Disease

  • An occurrence of disease greater than would be expected at a particular time and place is called an outbreak.
  • Outbreak is a term used in epidemiology to describe an occurrence of disease greater than would otherwise be expected at a particular time and place.

• Equations and Inequalities

  • It does not say that one is greater than the other, or even that they can be compared in size.
  • The notation $a > b$ means that a is greater than $b$.
  • The notation $a \leq b$ means that $a$ is less than or equal to $b$ (or, equivalently, not greater than $b$, or at most $b$).
  • The notation $a \geq b$ means that $a$ is greater than or equal to $b$ (or, equivalently, not less than $b$, or at least $b$).