 in the diet have been related to cardiovascular disease, some types of cancer, and impaired immune function (Saini et al., 2017).

CONCLUSION
In conclusion, the two traditional varieties used in this study are attractive sources of genetic variation in breeding because of their improvement of tomato fruit quality under moderate salt stress. These traditional varieties were collected in the semiarid area of Spanish Southeast, featured by its very hot summers and the use of saline waters for irrigation due to the scarcity of hydric sources. Therefore, they constitute a rich reservoir of valuable tomato traditional varieties for breeding focused in improvement of fruit quality of tomato growing in a scenario of climate change. It is interesting to remark that development of new cultivars on the basis of their contents in health-promoting compounds is still very limited. Finally, the fact that α-tocopherol level in fruit nearly doubled in "TP" and "MA" plants relative to "MM" upon irrigation with 50 mM NaCl while fruit yield was unaffected demonstrates that cultivating these landraces under moderate salt stress is an effective agronomic strategy for improving the nutritional value of tomato fruit.

DATA AVAILABILITY STATEMENT
The original contributions presented in the study are included in the article/Supplementary Materials, further inquiries can be directed to the corresponding author/s.

AUTHOR CONTRIBUTIONS
SLRM, IE, and BM performed the experiments. SLRM, IE, and ILM collaborated in the design of the experiments and data analyses. EP, JME-F, MCB, and FBF conceived the project and research, and supervised the experiments. MCB and FBF wrote the manuscript. All authors contributed to the article and approved the submitted version.Epic Montana Cuteness, Not Expected Nature Murder Scene
If you need a few moments of video Zen, let us hook you up with this quick peek into the lives of foxes and pika around Yellowstone Park.
What's a pika? You may not have seen one before as they're quick little rodent-looking animals that like their privacy. According to Wikipedia:
Pikas are small mammals, with short limbs and rounded ears. They are about 15 to 23 centimeters in body length and weigh between 120 and 350 grams.
Like rabbits, after eating they initially produce soft green feces, which they eat again to take in further nutrition, before producing the final, solid, fecal pellets.
Wow. Gross. But they're cute.
I was surprised to learn these little guys live an average of seven years in the wild and they DON'T hibernate during the winter. They spend their summer months gathering food that they store for the colder months.
I thought for sure the fox would devour the pika family for lunch but that wasn't the case...AND there's a special animal appearance at the end. (I won't spoil that part.)
Jere Folgert has created some very cool outdoor, animal related videos from our area. I'll share more of his work soon! (Thank you, Jere, for all your hard work. It's beautiful.)
Video by Jere Folgert on VIMEO:series(f, x = x0) computes the first terms of a series expansion of f with respect to the variable x around the point x0.
series tries to compute either the Taylor series, the Laurent series, the Puiseux series, or a generalized series expansion of f around x = x0. See Series::gseries for details on generalized series expansions.
The mathematical type of the series returned by series can be queried using the type expression Type::Series.
If series cannot compute a series expansion of f, a symbolic function call is returned. This is an expression of type "series". Cf. Example 11.
Mathematically, the expansion computed by series is valid in some neighborhood of the expansion point in the complex plane. Usually, this is an open disc centered at x0. However, if the expansion point is a branch point, then the returned expansion may not approximate the function f for values of x close to the branch cut. Cf. Example 12.
Using the options Left or Right, one can compute directed expansions that are valid along the real axis. With the option Real, a two-sided expansion along the real axis is computed. See Example 5 and Example 6.
If x0 is infinity or -infinity, then a directed series expansion along the real axis from the left to the positive real infinity or from the right to the negative real infinity, respectively, is computed. If x0 is complexInfinity and dir is not specified or Undirected, then an undirected series expansion around the complex infinity, i.e., the north pole of the Riemann sphere, is computed. Specifying x0= infinity is equivalent to x0= complexInfinity and dir = Left. Similarly, x0= -infinity is equivalent to x0= complexInfinity and dir = Right. Cf. Example 7.
Such a series expansion is computed as follows: The series variable x in f is replaced by (or for x0= -infinity). Then, a series expansion of f around u = 0 is computed. Finally, (or, respectively) is substituted in the result.
Mathematically, the result of such a series expansion is a series in. However, it may happen that the coefficients of the returned series depend on the series variable. See the corresponding paragraph below.
The number of requested terms for the expansion is the argument order if specified. Otherwise, the value of the environment variable ORDER is used. One can change the default value 6 by assigning a new value to ORDER.
series implements a limited amount of precision management to circumvent cancellation. If the number of terms of the computed expansion is less than order, a second series computation with a higher value of order is tried automatically, and the result of the latter is returned.
Nevertheless, the actual number of terms in the resulting series expansion may differ from the requested number of terms. See Example 13 and Example 15.
Taylor/Laurent/Puiseux expansions (all of domain type Series::Puiseux) can be restricted easily to an absolute order term by adding an appropriate O term. Cf. Example 14.
Expansions of symbolic integrals can be computed. Cf. Example 16.
If f is an expression of type RootOf, then series returns the set of all non-zero series solutions of the corresponding algebraic equation. Cf. Example 9.
If order has the value infinity, then the system tries to convert the first argument into a formal infinite series, i.e., it computes a general formula for the n-th coefficient in the Taylor expansion of f. The result is an inactive symbolic sum or a polynomial expression. Cf. Example 10.
If series returns a series expansion of domain type Series::Puiseux, it may happen that the “coefficients” of the returned series depend on the series variable. In this case, the expansion is not a proper Puiseux series in the mathematical sense. See Example 7 and Example 8. However, if the series variable is x and the expansion point is x0, then the following is valid for each coefficient function c(x) and every positive ε: c(x) (x - x0)ε converges to zero and is unbounded when x approaches x0. Similarly, if the expansion point is infinity, then, for every positive ε, converges to zero and c(x) xε is unbounded when x approaches infinity.
The function returns a domain object that can be manipulated by the standard arithmetical operations. Moreover, the following methods are available: ldegree returns the exponent of the leading term; Series::Puiseux::order returns the exponent of the error term; expr converts to an arithmetical expression, removing the error term; coeff(s, n) returns the coefficient of the term of s with exponent n; lcoeff returns the leading coefficient; revert computes the inverse with respect to composition; diff and int differentiate and integrate a series expansion, respectively; map applies a function to all coefficients. See the help pages for Series::Puiseux and Series::gseries for further details.
series works on a symbolic level and should not be called with arguments containing floating point arguments.
This example computes the composition of s by itself, i.e. the series expansion of sin(sin(x)).
It may nevertheless happen that the result has too few terms; cf. Example 15.
Users can extend the power of series by implementing series attributes (slots) for their own special mathematical functions.
We illustrate how to write such a series attribute, using the case of the exponential function. (Of course, this function already has a series attribute in MuPAD, which you can inspect via expose(exp::series).) In order not to overwrite the already existing attribute, we work on a copy of the exponential function called Exp.
The series attribute must be a procedure with four arguments. This procedure is called whenever a series expansion of Exp with an arbitrary argument is to be computed. The first argument is the argument of Exp in the series call. The second argument is the series variable; the expansion point is always the origin 0; other expansion points are internally moved to the origin by a change of variables. The third and the fourth argument are identical with the order and the dir argument of series, respectively.
For example, the command series(Exp(x^2 + 2), x, 5) is internally converted into the call Exp::series(x^2 + x, x, 5, Undirected). Here is an example of a series attribute for Exp.
// Expand the argument into a series.
// t = c*x^k + higher order terms, for some non-zero c.
// expansion here.
// treated here.
This special function must be embedded in a