Controlling Fibroids After Menopause

Controlling Fibroids After Menopause

Nearly twenty percent of all women will experience uterine fibroid tumors during their reproductive years, and the number will rise to almost eighty percent among women of fifty or more. Fibroids are simply clumps of muscular or other tissues which develop on the uterine walls, and while the cause of their appearance is still an object of medical debate, fibroids after menopause are believed to be the result of hormonal changes, heredity, and environmental factors.

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Menopause itself can be defined as the cessation of a woman’s menstrual flow for at least twelve consecutive months, and because fibroid growth is thought to be related to the production of the female hormone estradiol, the appearance of fibroids after menopause may be less obvious. Estradiol is typically present in higher concentrations during the early stages of menopause.

Fibroids Thrive On Hormone Replacements

Especially if a woman decides not to take hormone replacements after menopause, her fibroids after menopause may remain small due to the lack of estradiol. But fibroids after menopause rarely simply disappear, and fibroid cells may lie in wait along the uterine wall, until hormonal levels are increased and they can begin growing again.

Fibroids after menopause can be so small that that the women who have them remain unaware of their existence. Even gynecologists may have difficulty in finding fibroids after menopause during a standard pelvic exam. Fibroids after menopause can even escape detection by ultrasound, in particular when a woman is not receiving estrogen supplements.

Should a woman decide to begin taking hormone replacement therapy which included both estrogen and progestin, she may experience the re-growth of her fibroids after menopause along her uterine walls. The rate of growth of fibroids after menopause, however, has not yet been scientifically determined. But it is the hormone progestin which has the greatest impact on stimulating new growth in fibroids after menopause.

Stay Away From Strong Estrogens

Fibroids after menopause do not seem to respond to the presence of weaker forms of estrogen like estriol, and will not begin to grow in its presence. So for those women in whom the growth of fibroids after menopause could cause medical problems, a conjugated form of estrogen with a high concentration of estrone, or estriol in place of manufactured ethynil estradiol, or even natural estradiol would be the best choices for hormone replacement..

3 thoughts on “Controlling Fibroids After Menopause”

  1. ting

    As regards the omnipotence argument, one hard-nosed way of dealing with it would be to adopt the doctrine that God can violate the laws of logic. Then he can both create a rock so large he cannot lift it, and he can then lift it.

    This is rejected by modern philosophers, because it is basically unintelligible. There are weaker forms of omnipotence that can be considered (e.g. where “God can do so-and-so” is true iff “God is doing/does so-and-so” is logically consistent — this rules out the rock example because there is a buried inconsistency if omnipotence is of the definition of God). But some philosophers reject *all* formulations of omnipotence: see P.T. “Omnipotence” for this.

    For what it is I think rejection in that very strong. He argues that it is logically possible that “God brings it about that Miss X never has sex”, but if Miss X has already had sex, God cannot bring it about that Miss X never has sex (“God can bring it about that Miss X never has sex” is false).

    However, one could simply say that Geach has argued on the sly by not giving a full description of the feat that God is supposed to be performing. If one compares “God can bring it about that Miss X never has sex after she already has had sex” and “God can bring it about thet Miss X never has sex before she has had any sex”, then the first is an impossible-because-logically-inconsistent performance, and the second is a possible-because-logically-consistent performance.

    But the matter is more complicated than the Old School argument makes it out to be.

  2. faceton

    Maybe, given the amount of discussion, this is a good place to concentrate both polymath6ing and openly discussing both Roth and the cupset problem, both lower bounds and upper bounds.

    About 10-12 years ago Roy Mshulam and I thought quite extensively (without success) about trying to improve the Fourier argument even slightly. (We had more avant-garde ideas about the problem more recently that I discussed over my blog.) Anyway, we had a proposed conjecture (whose strength depends on various parameters) about general functions and I wonder how this conjecture survive the killer examples described by Tim and if the argument by Michael and Nets gives also it.

    So lets consider $latex F_3^n$ and for a function $latex f$ and $latex q ge 1$ and $latex 1 le k le n$ we denote by $latex the maximum over affine k-dimensional flats $latex L$ of $latex (3^{-k}sum_{xin

    Now the conjecture is that for some constant $latex C$ and some negotiable $latex gamma,alpha,q$ every set $latex E subset F_3^n$ of size $latex n^{gamma}$ the following holds:

    (**) $latex sum_{xin

    It turns out that if (**) holds with $latex gamma to infty$, and $latex alpha/q to 1$ then the $latex 3^n/n$ upper bound for cupsets can be improved to $latex 3^n/n^beta$ for every $latex beta$.

    In fact, if you fix $latex r$ between 2 and 3 you can have $latex beta > min{(3-r)/r(1-alpha/q), (6-2r+gamma(r-2)/r)}.$ So you can adjust the above parameters in the conjecture to imply stronger and weaker forms of the cap conjecture. We could say something for very very specific but not for anything near the general case. We can adjust (**) with $latex alpha q(1-c_2log n/n)$ and $latex n$ to have (**) implies $latex (3-t)^n$ upperbounds so maybe some killer examples or some other examples already kill this. Also we can adjust the parameters to make $latex beta -1$ tiny and one wonders if then (**) follows from the new results by Michael and Nets.

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